Stresses in a contact area loaded simultaneously with a normal and a tangential force. Stresses were made visible using photoelasticity
Contact mechanics is the study of the deformation of solids that touch each other at one or more points. The physical and mathematical formulation of the subject is built upon the mechanics of materials and continuum mechanics and focuses on computations involving elastic, viscoelastic, and plastic bodies in static or dynamic contact. Central aspects in contact mechanics are the pressures and adhesion acting perpendicular to the contacting bodies' surfaces (known as the normal direction) and the frictional stresses acting tangentially between the surfaces. This page focuses mainly on the normal direction, i.e. on frictionless contact mechanics. Frictional contact mechanics is discussed separately.
Contact mechanics is part of Mechanical engineering; it provides necessary information for the safe and energy efficient design of technical systems and for the study of tribology and indentation hardness. Principles of contacts mechanics can be applied in areas such as locomotive wheel-rail contact, coupling devices, braking systems, tires, bearings, combustion engines, mechanical linkages, gasket seals, metalworking, metal forming, ultrasonic welding, electrical contacts, and many others. Current challenges faced in the field may include stress analysis of contact and coupling members and the influence of lubrication and material design on friction and wear. Applications of contact mechanics further extend into the micro- and nanotechnological realm.
The original work in contact mechanics dates back to 1882 with the publication of the paper "On the contact of elastic solids" ("Ueber die Berührung fester elastischer Körper") by Heinrich Hertz. Hertz was attempting to understand how the optical properties of multiple, stacked lenses might change with the force holding them together. Hertzian contact stress refers to the localized stresses that develop as two curved surfaces come in contact and deform slightly under the imposed loads. This amount of deformation is dependent on the modulus of elasticity of the material in contact. It gives the contact stress as a function of the normal contact force, the radii of curvature of both bodies and the modulus of elasticity of both bodies. Hertzian contact stress forms the foundation for the equations for load bearing capabilities and fatigue life in bearings, gears, and any other bodies where two surfaces are in contact.
When a sphere is pressed against an elastic material, the contact area increases.
Classical contact mechanics is most notably associated with Heinrich Hertz. In 1882, Hertz solved the contact problem of two elastic bodies with curved surfaces. This still-relevant classical solution provides a foundation for modern problems in contact mechanics. For example, in mechanical engineering and tribology, Hertzian contact stress is a description of the stress within mating parts. The Hertzian contact stress usually refers to the stress close to the area of contact between two spheres of different radii.
It was not until nearly one hundred years later that Johnson, Kendall, and Roberts found a similar solution for the case of adhesive contact. This theory was rejected by Boris Derjaguin and co-workers who proposed a different theory of adhesion in the 1970s. The Derjaguin model came to be known as the DMT (after Derjaguin, Muller and Toporov) model, and the Johnson et al. model came to be known as the JKR (after Johnson, Kendall and Roberts) model for adhesive elastic contact. This rejection proved to be instrumental in the development of the Tabor and later Maugis parameters that quantify which contact model (of the JKR and DMT models) represent adhesive contact better for specific materials.
Further advancement in the field of contact mechanics in the mid-twentieth century may be attributed to names such as Bowden and Tabor. Bowden and Tabor were the first to emphasize the importance of surface roughness for bodies in contact. Through investigation of the surface roughness, the true contact area between friction partners is found to be less than the apparent contact area. Such understanding also drastically changed the direction of undertakings in tribology. The works of Bowden and Tabor yielded several theories in contact mechanics of rough surfaces.
The contributions of Archard (1957) must also be mentioned in discussion of pioneering works in this field. Archard concluded that, even for rough elastic surfaces, the contact area is approximately proportional to the normal force. Further important insights along these lines were provided by Greenwood and Williamson (1966), Bush (1975), and Persson (2002). The main findings of these works were that the true contact surface in rough materials is generally proportional to the normal force, while the parameters of individual micro-contacts (i.e., pressure, size of the micro-contact) are only weakly dependent upon the load.
Classical solutions for non-adhesive elastic contact
The theory of contact between elastic bodies can be used to find contact areas and indentation depths for simple geometries. Some commonly used solutions are listed below. The theory used to compute these solutions is discussed later in the article.
Contact between a sphere and a half-space
Contact of an elastic sphere with an elastic half-space
An elastic sphere of radius indents an elastic half-space to depth , and thus creates a contact area of radius
The applied force is related to the displacement by
and , are the elastic moduli and , the Poisson's ratios associated with each body.
The distribution of normal pressure in the contact area as a function of distance from the center of the circle is
where is the maximum contact pressure given by
The radius of the circle is related to the applied load by the equation
The depth of indentation is related to the maximum contact pressure by
The maximum shear stress occurs in the interior at for .
Contact between two spheres
Contact between two spheres.
Contact between two crossed cylinders of equal radius.
For contact between two spheres of radii and , the area of contact is a circle of radius . The equations are the same as for a sphere in contact with a half plane except that the effective radius is defined as
Contact between two crossed cylinders of equal radius
This is equivalent to contact between a sphere of radius and a plane.
Contact between a rigid cylinder with flat-ended and an elastic half-space
Contact between a rigid cylindrical indenter and an elastic half-space.
If a rigid cylinder is pressed into an elastic half-space, it creates a pressure distribution described by
where is the radius of the cylinder and
The relationship between the indentation depth and the normal force is given by
Contact between a rigid conical indenter and an elastic half-space
Contact between a rigid conical indenter and an elastic half-space.
In the case of indentation of an elastic half-space of Young's modulus using a rigid conical indenter, the depth of the contact region and contact radius are related by
with defined as the angle between the plane and the side surface of the cone. The total indentation depth is given by:
The total force is
The pressure distribution is given by
The stress has a logarithmic singularity at the tip of the cone.
Contact between two cylinders with parallel axes
Contact between two cylinders with parallel axes
In contact between two cylinders with parallel axes, the force is linearly proportional to the indentation depth:
The radii of curvature are entirely absent from this relationship. The contact radius is described through the usual relationship
as in contact between two spheres. The maximum pressure is equal to
The contact in the case of bearings is often a contact between a convex surface (male cylinder or sphere) and a concave surface (female cylinder or sphere: bore or hemispherical cup).
The Method of Dimensionality Reduction
Contact between a sphere and an elastic half-space and one-dimensional replaced model.
Some contact problems can be solved with the Method of Dimensionality Reduction. In this method, the initial three-dimensional system is replaced with a contact of a body with a linear elastic or viscoelastic foundation (see Fig). The properties of one-dimensional systems coincide exactly with those of the original three-dimensional system, if the form of the bodies is modified and the elements of the foundation are defined according to the rules of the MDR. However for exact analytical results, it is required that the contact problem is axisymmetric and the contacts are compact.
Hertzian theory of non-adhesive elastic contact
The classical theory of contact focused primarily on non-adhesive contact where no tension force is allowed to occur within the contact area, i.e., contacting bodies can be separated without adhesion forces. Several analytical and numerical approaches have been used to solve contact problems that satisfy the no-adhesion condition. Complex forces and moments are transmitted between the bodies where they touch, so problems in contact mechanics can become quite sophisticated. In addition, the contact stresses are usually a nonlinear function of the deformation. To simplify the solution procedure, a frame of reference is usually defined in which the objects (possibly in motion relative to one another) are static. They interact through surface tractions (or pressures/stresses) at their interface.
As an example, consider two objects which meet at some surface in the (,)-plane with the -axis assumed normal to the surface. One of the bodies will experience a normally-directed pressure distribution and in-plane surface traction distributions and over the region . In terms of a Newtonian force balance, the forces:
must be equal and opposite to the forces established in the other body. The moments corresponding to these forces:
are also required to cancel between bodies so that they are kinematically immobile.
Assumptions in Hertzian theory
The following assumptions are made in determining the solutions of Hertzian contact problems:
- The strains are small and within the elastic limit.
- The surfaces are continuous and non-conforming (implying that the area of contact is much smaller than the characteristic dimensions of the contacting bodies).
- Each body can be considered an elastic half-space.
- The surfaces are frictionless.
Additional complications arise when some or all these assumptions are violated and such contact problems are usually called non-Hertzian.
Analytical solution techniques
Contact between two spheres.
Analytical solution methods for non-adhesive contact problem can be classified into two types based on the geometry of the area of contact. A conforming contact is one in which the two bodies touch at multiple points before any deformation takes place (i.e., they just "fit together"). A non-conforming contact is one in which the shapes of the bodies are dissimilar enough that, under zero load, they only touch at a point (or possibly along a line). In the non-conforming case, the contact area is small compared to the sizes of the objects and the stresses are highly concentrated in this area. Such a contact is called concentrated, otherwise it is called diversified.
A common approach in linear elasticity is to superpose a number of solutions each of which corresponds to a point load acting over the area of contact. For example, in the case of loading of a half-plane, the Flamant solution is often used as a starting point and then generalized to various shapes of the area of contact. The force and moment balances between the two bodies in contact act as additional constraints to the solution.
Point contact on a (2D) half-plane
Schematic of the loading on a plane by force P at a point (0,0).
A starting point for solving contact problems is to understand the effect of a "point-load" applied to an isotropic, homogeneous, and linear elastic half-plane, shown in the figure to the right. The problem may be either plane stress or plane strain. This is a boundary value problem of linear elasticity subject to the traction boundary conditions:
where is the Dirac delta function. The boundary conditions state that there are no shear stresses on the surface and a singular normal force P is applied at (0,0). Applying these conditions to the governing equations of elasticity produces the result
for some point, , in the half-plane. The circle shown in the figure indicates a surface on which the maximum shear stress is constant. From this stress field, the strain components and thus the displacements of all material points may be determined.
Line contact on a (2D) half-plane
Normal loading over a region
Suppose, rather than a point load , a distributed load is applied to the surface instead, over the range . The principle of linear superposition can be applied to determine the resulting stress field as the solution to the integral equations:
Shear loading over a region
The same principle applies for loading on the surface in the plane of the surface. These kinds of tractions would tend to arise as a result of friction. The solution is similar the above (for both singular loads and distributed loads ) but altered slightly:
These results may themselves be superposed onto those given above for normal loading to deal with more complex loads.
Point contact on a (3D) half-space
Analogously to the Flamant solution for the 2D half-plane, fundamental solutions are known for the linearly elastic 3D half-space as well. These were found by Boussinesq for a concentrated normal load and by Cerruti for a tangential load. See the section on this in Linear elasticity.
Numerical solution techniques
Distinctions between conforming and non-conforming contact do not have to be made when numerical solution schemes are employed to solve contact problems. These methods do not rely on further assumptions within the solution process since they base solely on the general formulation of the underlying equations . Besides the standard equations describing the deformation and motion of bodies two additional inequalities can be formulated. The first simply restricts the motion and deformation of the bodies by the assumption that no penetration can occur. Hence the gap between two bodies can only be positive or zero
where denotes contact. The second assumption in contact mechanics is related to the fact, that no tension force is allowed to occur within the contact area (contacting bodies can be lifted up without adhesion forces). This leads to an inequality which the stresses have to obey at the contact interface. It is formulated for the contact pressure
Since for contact, , the contact pressure is always negative, , and further for non contact the gap is open, , and the contact pressure is zero, , the so-called Kuhn–Tucker form of the contact constraints can be written as
These conditions are valid in a general way. The mathematical formulation of the gap depends upon the kinematics of the underlying theory of the solid (e.g., linear or nonlinear solid in two- or three dimensions, beam or shell model).
Non-adhesive contact between rough surfaces
When two bodies with rough surfaces are pressed into each other, the true contact area is much smaller than the apparent contact area . In contact between a "random rough" surface and an elastic half-space, the true contact area is related to the normal force by
with equal to the root mean square (also known as the quadratic mean) of the surface slope and . The median pressure in the true contact surface
can be reasonably estimated as half of the effective elastic modulus multiplied with the root mean square of the surface slope .
For the situation where the asperities on the two surfaces have a Gaussian height distribution and the peaks can be assumed to be spherical, the average contact pressure is sufficient to cause yield when where is the uniaxial yield stress and is the indentation hardness. Greenwood and Williamson defined a dimensionless parameter called the plasticity index that could be used to determine whether contact would be elastic or plastic.
The Greenwood-Williamson model requires knowledge of two statistically dependent quantities; the standard deviation of the surface roughness and the curvature of the asperity peaks. An alternative definition of the plasticity index has been given by Mikic. Yield occurs when the pressure is greater than the uniaxial yield stress. Since the yield stress is proportional to the indentation hardness , Micic defined the plasticity index for elastic-plastic contact to be
In this definition represents the micro-roughness in a state of complete plasticity and only one statistical quantity, the rms slope, is needed which can be calculated from surface measurements. For , the surface behaves elastically during contact.
In both the Greenwood-Williamson and Mikic models the load is assumed to be proportional to the deformed area. Hence, whether the system behaves plastically or elastically is independent of the applied normal force.
Adhesive contact between elastic bodies
When two solid surfaces are brought into close proximity, they experience attractive van der Waals forces. Bradley's van der Waals model provides a means of calculating the tensile force between two rigid spheres with perfectly smooth surfaces. The Hertzian model of contact does not consider adhesion possible. However, in the late 1960s, several contradictions were observed when the Hertz theory was compared with experiments involving contact between rubber and glass spheres.
It was observed that, though Hertz theory applied at large loads, at low loads
- the area of contact was larger than that predicted by Hertz theory,
- the area of contact had a non-zero value even when the load was removed, and
- there was strong adhesion if the contacting surfaces were clean and dry.
This indicated that adhesive forces were at work. The Johnson-Kendall-Roberts (JKR) model and the Derjaguin-Muller-Toporov (DMT) models were the first to incorporate adhesion into Hertzian contact.
Bradley model of rigid contact
It is commonly assumed that the surface force between two atomic planes at a distance from each other can be derived from the Lennard-Jones potential. With this assumption
where is the force (positive in compression), is the total surface energy of both surfaces per unit area, and is the equilibrium separation of the two atomic planes.
The Bradley model applied the Lennard-Jones potential to find the force of adhesion between two rigid spheres. The total force between the spheres is found to be
where are the radii of the two spheres.
The two spheres separate completely when the pull-off force is achieved at at which point
Johnson-Kendall-Roberts (JKR) model of elastic contact
Schematic of contact area for the JKR model.
JKR test with a rigid bead on a deformable planar material: complete cycle
To incorporate the effect of adhesion in Hertzian contact, Johnson, Kendall, and Roberts formulated the JKR theory of adhesive contact using a balance between the stored elastic energy and the loss in surface energy. The JKR model considers the effect of contact pressure and adhesion only inside the area of contact. The general solution for the pressure distribution in the contact area in the JKR model is
Note that in the original Hertz theory, the term containing was neglected on the ground that tension could not be sustained in the contact zone. For contact between two spheres
where is the radius of the area of contact, is the applied force, is the total surface energy of both surfaces per unit contact area, are the radii, Young's moduli, and Poisson's ratios of the two spheres, and
The approach distance between the two spheres is given by
The Hertz equation for the area of contact between two spheres, modified to take into account the surface energy, has the form
When the surface energy is zero, , the Hertz equation for contact between two spheres is recovered. When the applied load is zero, the contact radius is
The tensile load at which the spheres are separated, i.e., , is predicted to be
This force is also called the pull-off force. Note that this force is independent of the moduli of the two spheres. However, there is another possible solution for the value of at this load. This is the critical contact area , given by
If we define the work of adhesion as
where are the adhesive energies of the two surfaces and is an interaction term, we can write the JKR contact radius as
The tensile load at separation is
and the critical contact radius is given by
The critical depth of penetration is
Derjaguin-Muller-Toporov (DMT) model of elastic contact
The Derjaguin-Muller-Toporov (DMT) model is an alternative model for adhesive contact which assumes that the contact profile remains the same as in Hertzian contact but with additional attractive interactions outside the area of contact.
The radius of contact between two spheres from DMT theory is
and the pull-off force is
When the pull-off force is achieved the contact area becomes zero and there is no singularity in the contact stresses at the edge of the contact area.
In terms of the work of adhesion
In 1977, Tabor showed that the apparent contradiction between the JKR and DMT theories could be resolved by noting that the two theories were the extreme limits of a single theory parametrized by the Tabor coefficient () defined as
where is the equilibrium separation between the two surfaces in contact. The JKR theory applies to large, compliant spheres for which is large. The DMT theory applies for small, stiff spheres with small values of .
Maugis-Dugdale model of elastic contact
Schematic of contact area for the Maugis-Dugdale model.
Further improvement to the Tabor idea was provided by Maugis who represented the surface force in terms of a Dugdale cohesive zone approximation such that the work of adhesion is given by
where is the maximum force predicted by the Lennard-Jones potential and is the maximum separation obtained by matching the areas under the Dugdale and Lennard-Jones curves (see adjacent figure). This means that the attractive force is constant for . There is not further penetration in compression. Perfect contact occurs in an area of radius and adhesive forces of magnitude extend to an area of radius . In the region , the two surfaces are separated by a distance with and . The ratio is defined as
In the Maugis-Dugdale theory, the surface traction distribution is divided into two parts - one due to the Hertz contact pressure and the other from the Dugdale adhesive stress. Hertz contact is assumed in the region . The contribution to the surface traction from the Hertz pressure is given by
where the Hertz contact force is given by
The penetration due to elastic compression is
The vertical displacement at is
and the separation between the two surfaces at is
The surface traction distribution due to the adhesive Dugdale stress is
The total adhesive force is then given by
The compression due to Dugdale adhesion is
and the gap at is
The net traction on the contact area is then given by and the net contact force is . When the adhesive traction drops to zero.
Non-dimensionalized values of are introduced at this stage that are defied as
In addition, Maugis proposed a parameter which is equivalent to the Tabor coefficient. This parameter is defined as
where the step cohesive stress equals to the theoretical stress of the Lennard-Jones potential
Zheng and Yu suggested another value for the step cohesive stress
to match the Lennard-Jones potential, which leads to
Then the net contact force may be expressed as
and the elastic compression as
The equation for the cohesive gap between the two bodies takes the form
This equation can be solved to obtain values of for various values of and . For large values of , and the JKR model is obtained. For small values of the DMT model is retrieved.
Carpick-Ogletree-Salmeron (COS) model
The Maugis-Dugdale model can only be solved iteratively if the value of is not known a-priori. The Carpick-Ogletree-Salmeron approximate solution simplifies the process by using the following relation to determine the contact radius :
where is the contact area at zero load, and is a transition parameter that is related to by
The case corresponds exactly to JKR theory while corresponds to DMT theory. For intermediate cases the COS model corresponds closely to the Maugis-Dugdale solution for .
- Johnson, K. L, 1985, Contact mechanics, Cambridge University Press.
- Popov, Valentin L., 2010, Contact Mechanics and Friction. Physical Principles and Applications, Springer-Verlag, 362 p., Buy book ISBN 978-3-642-10802-0.
- H. Hertz, Über die berührung fester elastischer Körper (On the contact of rigid elastic solids). In: Miscellaneous Papers. Jones and Schott, Editors, J. reine und angewandte Mathematik 92, Macmillan, London (1896), p. 156 English translation: Hertz, H.
- Hertz, H. R., 1882, Ueber die Beruehrung elastischer Koerper (On Contact Between Elastic Bodies), in Gesammelte Werke (Collected Works), Vol. 1, Leipzig, Germany, 1895.
- K. L. Johnson and K. Kendall and A. D. Roberts, Surface energy and the contact of elastic solids, Proc. R. Soc. London A 324 (1971) 301-313
- D. Maugis, Contact, Adhesion and Rupture of Elastic Solids, Springer-Verlag, Solid-State Sciences, Berlin 2000, Buy book ISBN 3-540-66113-1
- B. V. Derjaguin and V. M. Muller and Y. P. Toporov, Effect of contact deformations on the adhesion of particles, J. Colloid Interface Sci. 53 (1975) 314--325
- D. Tabor, The hardness of solids, J. Colloid Interface Sci. 58 (1977) 145-179
- D. Maugis, Adhesion of spheres: The JKR-DMT transition using a Dugdale model, J. Colloid Interface Sci. 150 (1992) 243--269
- , Bowden, FP and Tabor, D., 1939, The area of contact between stationary and between moving surfaces, Proceedings of the Royal Society of London. Series A, Mathematical and Physical Sciences, 169(938), pp. 391--413.
- Bowden, F.P. and Tabor, D., 2001, The friction and lubrication of solids, Oxford University Press.
- Archard, JF, 1957, Elastic deformation and the laws of friction, Proceedings of the Royal Society of London. Series A, Mathematical and Physical Sciences, 243(1233), pp.190--205.
- Greenwood, JA and Williamson, JBP., 1966, Contact of nominally flat surfaces, Proceedings of the Royal Society of London. Series A, Mathematical and Physical Sciences, pp. 300-319.
- Bush, AW and Gibson, RD and Thomas, TR., 1975, The elastic contact of a rough surface, Wear, 35(1), pp. 87-111.
- Persson, BNJ and Bucher, F. and Chiaia, B., 2002, Elastic contact between randomly rough surfaces: Comparison of theory with numerical results, Physical Review B, 65(18), p. 184106.
- Hanaor, D. A. H.; Gan, Y.; Einav, I. (2015). "Contact mechanics of fractal surfaces by spline assisted discretisation". International Journal of Solids and Structures. 59: 121–131. doi:10.1016/j.ijsolstr.2015.01.021.
- Sneddon, I. N., 1965, The Relation between Load and Penetration in the Axisymmetric Boussinesq Problem for a Punch of Arbitrary Profile. Int. J. Eng. Sci. v. 3, pp. 47–57.
- Popov, V.L., Method of reduction of dimensionality in contact and friction mechanics: A linkage between micro and macro scales, Friction, 2013, v.1, N. 1, pp.41–62.
- Popov, V.L. and Heß, M., Methode der Dimensionsreduktion in Kontaktmechanik und Reibung, Springer, 2013.
- Shigley, J.E., Mischke, C.R., 1989, Mechanical Engineering Design, Fifth Edition, Chapter 2, McGraw-Hill, Inc, 1989, Buy book ISBN 0-07-056899-5.
- Kalker, J.J. 1990, Three-Dimensional Elastic Bodies in Rolling Contact. (Kluwer Academic Publishers: Dordrecht).
- Wriggers, P. 2006, Computational Contact Mechanics. 2nd ed. (Springer Verlag: Heidelberg).
- Laursen, T. A., 2002, Computational Contact and Impact Mechanics: Fundamentals of Modeling Interfacial Phenomena in Nonlinear Finite Element Analysis, (Springer Verlag: New York).
- Acary V. and Brogliato B., 2008,Numerical Methods for Nonsmooth Dynamical Systems. Applications in Mechanics and Electronics. Springer Verlag, LNACM 35, Heidelberg.
- Popov, Valentin L., 2009, Kontaktmechanik und Reibung. Ein Lehr- und Anwendungsbuch von der Nanotribologie bis zur numerischen Simulation, Springer-Verlag, 328 S., Buy book ISBN 978-3-540-88836-9.
- Greenwood, J. A. and Williamson, J. B. P., (1966), Contact of nominally flat surfaces, Proceedings of the Royal Society of London. Series A, Mathematical and Physical Sciences, vol. 295, pp. 300--319.
- Mikic, B. B., (1974), Thermal contact conductance; theoretical considerations, International Journal of Heat and Mass Transfer, 17(2), pp. 205-214.
- Hyun, S., and M.O. Robbins, 2007, Elastic contact between rough surfaces: Effect of roughness at large and small wavelengths. Tribology International, v.40, pp. 1413-1422.
- Bradley, RS., 1932, The cohesive force between solid surfaces and the surface energy of solids, Philosophical Magazine Series 7, 13(86), pp. 853--862.
- Derjaguin, BV and Muller, VM and Toporov, Y.P., 1975, Effect of contact deformations on the adhesion of particles, Journal of Colloid and Interface Science, 53(2), pp. 314-326.
- Muller, VM and Derjaguin, BV and Toporov, Y.P., 1983, On two methods of calculation of the force of sticking of an elastic sphere to a rigid plane, Colloids and Surfaces, 7(3), pp. 251-259.
- Tabor, D., 1977, Surface forces and surface interactions, Journal of Colloid and Interface Science, 58(1), pp. 2-13.
- Johnson, KL and Greenwood, JA, 1997, An adhesion map for the contact of elastic spheres, Journal of Colloid and Interface Science, 192(2), pp. 326-333.
- Zheng, Z.J. and Yu, J.L., 2007, Using the Dugdale approximation to match a specific interaction in the adhesive contact of elastic objects, Journal of Colloid and Interface Science, 310(1), pp. 27-34.
- Carpick, R.W. and Ogletree, D.F. and Salmeron, M., 1999, A general equation for fitting contact area and friction vs load measurements, Journal of colloid and interface science, 211(2), pp. 395-400.
- : More about contact stresses and the evolution of bearing stress equations can be found in this publication by NASA Glenn Research Center head the NASA Bearing, Gearing and Transmission Section, Erwin Zaretsky.
- : A MATLAB routine to solve the linear elastic contact mechanics problem entitled; "An LCP solution of the linear elastic contact mechanics problem" is provided at the file exchange at MATLAB Central.
- : Contact mechanics calculator.
- : detailed calculations and formulae of JKR theory for two spheres.
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Of course, the products by request "Contact mechanics" in California can be sent to Los Angeles, San Diego, San Jose, San Francisco, Fresno, Sacramento, Long Beach, Oakland, Bakersfield, Anaheim, Santa Ana, Riverside, Stockton, Chula Vista, Fremont, Irvine, San Bernardino, Modesto, Oxnard, Fontana, Moreno Valley, Glendale, Huntington Beach, Santa Clarita, Garden Grove. You can also buy these goods in Santa Rosa, Oceanside, Rancho Cucamonga, Ontario, Lancaster, Elk Grove, Palmdale, Corona, Salinas, Pomona, Torrance, Hayward, Escondido, Sunnyvale, Pasadena, Fullerton, Orange, Thousand Oaks, Visalia, Simi Valley, Concord, Roseville, Santa Clara, Vallejo, Victorville. It is also available for the people living in El Monte, Berkeley, Downey, Costa Mesa, Inglewood, Ventura, West Covina, Norwalk, Carlsbad, Fairfield, Richmond, Murrieta, Burbank, Antioch, Daly City, Temecula, Santa Maria, El Cajon, Rialto, San Mateo, Compton, Clovis, Jurupa Valley, South Gate, Vista, Mission Viejo. The shipping is also available in Vacaville, Carson, Hesperia, Redding, Santa Monica, Westminster, Santa Barbara, Chico, Whittier, Newport Beach, San Leandro, Hawthorne, San Marcos, Citrus Heights, Alhambra, Tracy, Livermore, Buena Park, Lakewood, Merced, Hemet, Chino, Menifee, Lake Forest, Napa. It's also available for those who live in Redwood City, Bellflower, Indio, Tustin, Baldwin Park, Chino Hills, Mountain View, Alameda, Upland, Folsom, San Ramon, Pleasanton, Lynwood, Union City, Apple Valley, Redlands, Turlock, Perris, Manteca, Milpitas, Redondo Beach, Davis, Camarillo, Yuba City. You can also buy these goods in Rancho Cordova, Palo Alto, Yorba Linda, Walnut Creek, South San Francisco, San Clemente, Pittsburg, Laguna Niguel, Pico Rivera, Montebello, Lodi, Madera, Monterey Park, La Habra, Santa Cruz, Encinitas, Tulare, Gardena, National City, Cupertino. The delivery is also available in Huntington Park, Petaluma, San Rafael, La Mesa, Rocklin, Arcadia, Diamond Bar, Woodland, Fountain Valley, Porterville, Paramount, Hanford, Rosemead, Eastvale, Santee, Highland, Delano, Colton, Novato, Lake Elsinore, Brentwood, Yucaipa, Cathedral City, Watsonville, Placentia and smaller towns.
As you know, the products by request "Contact mechanics" in Colorado can be bought in Denver, Colorado Springs, Aurora, Fort Collins, Lakewood, Thornton, Arvada, Westminster, Pueblo, Centennial, Boulder, Greeley, Longmont, Loveland, Broomfield, Grand Junction, Castle Rock, Commerce City, Parker, Littleton, Northglenn, Brighton, Englewood. The delivery is also available in Wheat Ridge, Fountain, Lafayette, Windsor, Erie, Evans, Golden, Louisville, Montrose, Durango, Cañon City, Greenwood Village, Sterling, Lone Tree, Johnstown, Superior, Fruita, Steamboat Springs, Federal Heights, Firestone, Fort Morgan, Frederick, Castle Pines.
As you know, any products related with "Contact mechanics" in Connecticut can be received in such cities as Bridgeport, New Haven, Hartford, Stamford, Waterbury, Norwalk, Danbury, New Britain, Bristol, Meriden, Milford, West Haven, Middletown, Norwich, Shelton, Torrington, New London, Ansonia, Derby, Groton.
As you know, the goods named "Contact mechanics" in Delaware can be received in such cities as Wilmington, Dover, Newark, Middletown, Smyrna, Milford, Seaford, Georgetown, Elsmere, New Castle, Millsboro, Laurel, Harrington, Camden, Clayton, Lewes, Milton, Selbyville, Bridgeville, Townsend, and so on.
It goes without saying that any things related with "Contact mechanics" in Florida can be delivered to Jacksonville, Miami, Tampa, Orlando, St. Petersburg, Hialeah, Tallahassee, Fort Lauderdale, Port St. Lucie, Cape Coral, Pembroke Pines, Hollywood, Miramar, Gainesville, Coral Springs, Miami Gardens, Clearwater, Palm Bay, Pompano Beach, West Palm Beach, Lakeland, Davie, Miami Beach, Boca Raton. The shipping is also available in Deltona, Plantation, Sunrise, Palm Coast, Largo, Deerfield Beach, Melbourne, Boynton Beach, Lauderhill, Fort Myers, Weston, Kissimmee, Homestead, Delray Beach, Tamarac, Daytona Beach, Wellington, North Miami, Jupiter, North Port, Coconut Creek, Port Orange, Sanford, Margate, Ocala, Sarasota, Pensacola, and other cities and towns.
No need to say, the products by request "Contact mechanics" in Georgia can be received in Atlanta, Columbus, Augusta, Macon, Savannah, Athens, Sandy Springs, Roswell, Johns Creek, Albany, Warner Robins, Alpharetta, Marietta, Valdosta, Smyrna, Dunwoody, Rome, East Point, Milton, Gainesville, Hinesville, Peachtree City, Newnan, Dalton, Douglasville, Kennesaw, LaGrange, Statesboro, Lawrenceville, Duluth, Stockbridge, Woodstock, Carrollton, Canton, Griffin, McDonough, Acworth, Pooler, Union City, and other cities.
Today the found goods by query "Contact mechanics" in Hawaii can be delivered to Honolulu, East Honolulu, Pearl City, Hilo, Kailua, Waipahu, Kaneohe, Mililani Town, Kahului, Ewa Gentry, Mililani Mauka, Kihei, Makakilo, Wahiawa, Schofield Barracks, Wailuku, Kapolei, Ewa Beach, Royal Kunia, Halawa, Waimalu, Waianae, Nanakuli, Kailua, Lahaina, Waipio, Hawaiian Paradise Park, Kapaa, and other cities.
Undoubtedly, the goods related with "Contact mechanics" in Idaho can be delivered to the following cities: Boise, Meridian, Nampa, Idaho Falls, Pocatello, Caldwell, Coeur d'Alene, Twin Falls, Lewiston, Post Falls, Rexburg, Moscow, Eagle, Kuna, Ammon, Chubbuck, Hayden, Mountain Home, Blackfoot, Garden City, Jerome, Burley and smaller towns.
As you know, the goods named "Contact mechanics" in Illinois can be delivered to Chicago, Aurora, Rockford, Joliet, Naperville, Springfield, Peoria, Elgin, Waukegan, Champaign, Bloomington, Decatur, Evanston, Des Plaines, Berwyn, Wheaton, Belleville, Elmhurst, DeKalb, Moline, Urbana, Crystal Lake, Quincy, Rock Island, Park Ridge, Calumet City, Pekin, Danville, St. Charles, North Chicago, Galesburg, Chicago Heights, Granite City, Highland Park, Burbank, O'Fallon, Oak Forest, Alton, Kankakee, West Chicago, East St. Louis, McHenry, Batavia, Carbondale, Freeport, Belvidere, Collinsville, Harvey, Lockport, Woodstock and smaller towns.
Today the products related to the term "Contact mechanics" in Indiana can be delivered to the following cities: Indianapolis, Fort Wayne, Evansville, South Bend, Carmel, Fishers, Bloomington, Hammond, Gary, Lafayette, Muncie, Terre Haute, Kokomo, Noblesville, Anderson, Greenwood, Elkhart, Mishawaka, Lawrence, Jeffersonville, Columbus, Portage, New Albany, Richmond, Westfield, Valparaiso, Goshen, Michigan City, West Lafayette, Marion, East Chicago, Hobart, Crown Point, Franklin, La Porte, Greenfield...
Usually, the goods related with "Contact mechanics" in Iowa can be purchased if you live in Des Moines, Cedar Rapids, Davenport, Sioux City, Iowa City, Waterloo, Council Bluffs, Ames, West Des Moines, Dubuque, Ankeny, Urbandale, Cedar Falls, Marion, Bettendorf, Marshalltown, Mason City, Clinton, Burlington, Ottumwa, Fort Dodge, Muscatine, Coralville, Johnston, North Liberty, Altoona, Newton, Indianola.
As you know, the goods named "Contact mechanics" in Kansas can be shipped to such cities as Wichita, Overland Park, Kansas City, Olathe, Topeka, Lawrence, Shawnee, Manhattan, Lenexa, Salina, Hutchinson, Leavenworth, Leawood, Dodge City, Garden City, Junction City, Emporia, Derby, Prairie Village, Hays, Liberal, Gardner, Pittsburg, Newton, Great Bend, McPherson, El Dorado, Ottawa, Winfield, Arkansas City, Andover, Lansing, Merriam, Haysville, Atchison, Parsons and smaller towns.
As always, any things related with "Contact mechanics" in Kentucky can be received in such cities as Louisville, Lexington, Bowling Green, Owensboro, Covington, Hopkinsville, Richmond, Florence, Georgetown, Henderson, Elizabethtown, Nicholasville, Jeffersontown, Frankfort, Paducah, Independence, Radcliff, Ashland, Madisonville, Winchester, Erlanger, Murray, St. Matthews, Fort Thomas, Danville, Newport, Shively, Shelbyville, Glasgow, Berea, Bardstown, Shepherdsville, Somerset, Lyndon, Lawrenceburg, Middlesboro, Mayfield, and other cities and towns.
As usual, the found goods by query "Contact mechanics" in Louisiana can be received in New Orleans, Baton Rouge, Shreveport, Metairie, Lafayette, Lake Charles, Kenner, Bossier City, Monroe, Alexandria, Houma, Marrero, New Iberia, Laplace, Slidell, Prairieville, Central, Terrytown, Ruston, Sulphur, Harvey, Hammond, Bayou Cane, Shenandoah, Natchitoches, Gretna, Chalmette, Opelousas, Estelle, Zachary...
Normally, the products by request "Contact mechanics" in Maine can be shipped to Portland, Lewiston, Bangor, South Portland, Auburn, Biddeford, Sanford, Saco, Augusta, Westbrook, Waterville, Presque Isle, Brewer, Bath, Caribou, Ellsworth, Old Town, Rockland, Belfast, Gardiner, Calais, Hallowell, Eastport and smaller towns.
As you know, the goods named "Contact mechanics" in Maryland can be bought in Baltimore, Frederick, Rockville, Gaithersburg, Bowie, Hagerstown, Annapolis, College Park, Salisbury, Laurel, Greenbelt, Cumberland, Westminster, Hyattsville, Takoma Park, Easton, Elkton, Aberdeen, Havre de Grace, Cambridge, New Carrollton, Bel Air.
Of course, the goods named "Contact mechanics" in Massachusetts can be delivered to the following cities: Boston, Worcester, Springfield, Lowell, Cambridge, New Bedford, Brockton, Quincy, Lynn, Fall River, Newton, Lawrence, Somerville, Framingham, Haverhill, Waltham, Malden, Brookline, Plymouth, Medford, Taunton, Chicopee, Weymouth, Revere, Peabody, Methuen, Barnstable, Pittsfield, Attleboro, Arlington, Everett, Salem, Westfield, Leominster, Fitchburg, Billerica, Holyoke, Beverly, Marlborough, Woburn, Amherst, Braintree, Shrewsbury, Chelsea, Dartmouth, Chelmsford, Andover, Natick, Randolph, Watertown.
Usually, any things related with "Contact mechanics" in Michigan can be shipped to such cities as Detroit, Grand Rapids, Warren, Sterling Heights, Lansing, Ann Arbor, Flint, Dearborn, Livonia, Clinton, Canton, Westland, Troy, Farmington Hills, Macomb Township, Kalamazoo, Shelby, Wyoming, Southfield, Waterford, Rochester Hills, West Bloomfield, Taylor, Saint Clair Shores, Pontiac, Dearborn Heights, Royal Oak, Novi, Ypsilanti, Battle Creek, Saginaw, Kentwood, East Lansing, Redford, Roseville, Georgetown, Portage, Chesterfield Township, Midland, Bloomfield Charter Township, Oakland County, Saginaw, Commerce, Meridian, Muskegon, Lincoln Park, Grand Blanc, Holland, Orion, Bay City, Independence Charter Township, and other cities.
And of course, any things related with "Contact mechanics" in Minnesota can be delivered to the following cities: Minneapolis, Saint Paul, Rochester, Bloomington, Duluth, Brooklyn Park, Plymouth, Maple Grove, Woodbury, St. Cloud, Eagan, Eden Prairie, Coon Rapids, Blaine, Burnsville, Lakeville, Minnetonka, Apple Valley, Edina, St. Louis Park, Moorhead, Mankato, Maplewood, Shakopee, Richfield, Cottage Grove, Roseville, Inver Grove Heights, Andover, Brooklyn Center, Savage, Oakdale, Fridley, Winona, Shoreview, Ramsey, Owatonna, Chanhassen, Prior Lake, White Bear Lake, Chaska, Austin, Elk River, Champlin, Faribault, Rosemount, Crystal, Farmington, Hastings, New Brighton...
And today the found goods by query "Contact mechanics" in Mississippi can be received in Jackson, Gulfport, Southaven, Hattiesburg, Biloxi, Meridian, Tupelo, Greenville, Olive Branch, Horn Lake, Clinton, Pearl, Ridgeland, Starkville, Columbus, Vicksburg, Pascagoula, Clarksdale, Oxford, Laurel, Gautier, Ocean Springs, Madison, Brandon, Greenwood, Cleveland, Natchez, Long Beach, Corinth, Hernando, Moss Point, McComb, Canton, Carriere, Grenada, Brookhaven, Indianola, Yazoo City, West Point, Picayune, Petal, and so on.
It goes without saying that the products by request "Contact mechanics" in Missouri can be bought in Kansas City, St. Louis, Springfield, Independence, Columbia, Lee’s Summit, O’Fallon, St. Joseph, St. Charles, Blue Springs, St. Peters, Florissant, Joplin, Chesterfield, Jefferson City, Cape Girardeau, Oakville, Wildwood, University City, Ballwin, Raytown, Liberty, Wentzville, Mehlville, Kirkwood, Maryland Heights, Hazelwood, Gladstone, Grandview, Belton, Webster Groves, Sedalia, Ferguson, Arnold, Affton, and other cities.
Naturally, the goods named "Contact mechanics" in Montana can be shipped to Billings, Missoula, Great Falls, Bozeman, Butte, Helena, Kalispell, Havre, Anaconda, Miles City, Belgrade, Livingston, Laurel, Whitefish, Lewistown, Sidney, and other cities.
Of course, the goods by request "Contact mechanics" in Nebraska can be shipped to such cities as Omaha, Lincoln, Bellevue, Grand Island, Kearney, Fremont, Hastings, Norfolk, North Platte, Papillion, Columbus, La Vista, Scottsbluff, South Sioux City, Beatrice, Lexington.
And today the products related to the term "Contact mechanics" in Nevada can be received in such cities as Las Vegas, Henderson, Reno, North Las Vegas, Sparks, Carson City, Fernley, Elko, Mesquite, Boulder City, Fallon, Winnemucca, West Wendover, Ely, Yerington, Carlin, Lovelock, Wells, Caliente, and other cities and towns.
And of course, any products related with "Contact mechanics" in New Hampshire can be purchased if you live in Manchester, Nashua, Concord, Derry, Dover, Rochester, Salem, Merrimack, Hudson, Londonderry, Keene, Bedford, Portsmouth, Goffstown, Laconia, Hampton, Milford, Durham, Exeter, Windham, Hooksett, Claremont, Lebanon, Pelham, Somersworth, Hanover, Amherst, Raymond, Conway, Berlin, and other cities and towns.
Normally, the goods related with "Contact mechanics" in New Jersey can be received in such cities as Newark, Jersey City, Paterson, Elizabeth, Edison, Woodbridge, Lakewood, Toms River, Hamilton, Trenton, Clifton, Camden, Brick, Cherry Hill, Passaic, Middletown, Union City, Old Bridge, Gloucester Township, East Orange, Bayonne, Franklin, North Bergen, Vineland, Union, Piscataway, New Brunswick, Jackson, Wayne, Irvington, Parsippany-Troy Hills, Howell, Perth Amboy, Hoboken, Plainfield, West New York, Washington Township, East Brunswick, Bloomfield, West Orange, Evesham, Bridgewater, South Brunswick, Egg Harbor, Manchester, Hackensack, Sayreville, Mount Laurel, Berkeley, North Brunswick, etc.
And of course, the found goods by query "Contact mechanics" in New Mexico can be delivered to the following cities: Albuquerque, Las Cruces, Rio Rancho, Santa Fe, Roswell, Farmington, South Valley, Clovis, Hobbs, Alamogordo, Carlsbad, Gallup, Deming, Los Lunas, Chaparral, Sunland Park, Las Vegas, Portales, Los Alamos, North Valley, Artesia, Lovington, Silver City, Española...
As you know, the goods related with "Contact mechanics" in New York can be shipped to such cities as New York, Buffalo, Rochester, Yonkers, Syracuse, Albany, New Rochelle, Mount Vernon, Schenectady, Utica, White Plains, Troy, Niagara Falls, Binghamton, Rome, Long Beach, Poughkeepsie, North Tonawanda, Jamestown, Ithaca, Elmira, Newburgh, Middletown, Auburn, Watertown, Glen Cove, Saratoga Springs, Kingston, Peekskill, Lockport, Plattsburgh, Cortland, Amsterdam, Oswego, Lackawanna, Cohoes, Rye, Gloversville, Beacon, Batavia, Tonawanda, Glens Falls, Olean, Oneonta, Geneva, Dunkirk, Fulton, Oneida, Corning, Ogdensburg, Canandaigua, Watervliet...
Naturally, the products related to the term "Contact mechanics" in North Carolina can be purchased if you live in Charlotte, Raleigh, Greensboro, Durham, Winston-Salem, Fayetteville, Cary, Wilmington, High Point, Greenville, Asheville, Concord, Gastonia, Jacksonville, Chapel Hill, Rocky Mount, Huntersville, Burlington, Wilson, Kannapolis, Apex, Hickory, Wake Forest, Indian Trail, Mooresville, Goldsboro, Monroe, Salisbury, Holly Springs, Matthews, New Bern, Sanford, Cornelius, Garner, Thomasville, Statesville, Asheboro, Mint Hill, Fuquay-Varina, Morrisville, Kernersville, Lumberton, Kinston, Carrboro, Havelock, Shelby, Clemmons, Lexington, Clayton, Boone and smaller towns.
As always, the products related to the term "Contact mechanics" in North Dakota can be delivered to Fargo, Bismarck, Grand Forks, Minot, West Fargo, Williston, Dickinson, Mandan, Jamestown, Wahpeton, Devils Lake, Watford City, Valley City, Grafton, Lincoln, Beulah, Rugby, Stanley, Horace, Casselton, New Town, Hazen, Bottineau, Lisbon, Carrington, and other cities.
No need to say, any products related with "Contact mechanics" in Ohio can be bought in Columbus, Cleveland, Cincinnati, Toledo, Akron, Dayton, Parma, Canton, Youngstown, Lorain, Hamilton, Springfield, Kettering, Elyria, Lakewood, Cuyahoga Falls, Euclid, Middletown, Mansfield, Newark, Mentor, Cleveland Heights, Beavercreek, Strongsville, Fairfield, Dublin, Warren, Findlay, Lancaster, Lima, Huber Heights, Marion, Westerville, Reynoldsburg, Grove City, Stow, Delaware, Brunswick, Upper Arlington, Gahanna, Westlake, North Olmsted, Fairborn, Massillon, Mason, North Royalton, Bowling Green, North Ridgeville, Kent, Garfield Heights, etc.
Today the products by request "Contact mechanics" in Oklahoma can be purchased if you live in Oklahoma City, Tulsa, Norman, Broken Arrow, Lawton, Edmond, Moore, Midwest City, Enid, Stillwater, Muskogee, Bartlesville, Owasso, Shawnee, Yukon, Ardmore, Ponca City, Bixby, Duncan, Del City, Jenks, Sapulpa, Mustang, Sand Springs, Bethany, Altus, Claremore, El Reno, McAlester, Ada, Durant, Tahlequah, Chickasha, Miami, Glenpool, Elk City, Woodward, Okmulgee, Choctaw, Weatherford, Guymon, Guthrie, Warr Acres, and other cities.
As usual, the products related to the term "Contact mechanics" in Oregon can be purchased if you live in Portland, Salem, Eugene, Gresham, Hillsboro, Beaverton, Bend, Medford, Springfield, Corvallis, Albany, Tigard, Lake Oswego, Keizer, Grants Pass, Oregon City, McMinnville, Redmond, Tualatin, West Linn, Woodburn, Forest Grove, Newberg, Wilsonville, Roseburg, Klamath Falls, Ashland, Milwaukie, Sherwood, Happy Valley, Central Point, Canby, Hermiston, Pendleton, Troutdale, Lebanon, Coos Bay, The Dalles, Dallas, St. Helens, La Grande, Cornelius, Gladstone, Ontario, Sandy, Newport, Monmouth and smaller towns.
No doubt, the goods by request "Contact mechanics" in Pennsylvania can be bought in Philadelphia, Pittsburgh, Allentown, Erie, Reading, Scranton, Bethlehem, Lancaster, Harrisburg, Altoona, York, Wilkes-Barre, Chester, Williamsport, Easton, Lebanon, Hazleton, New Castle, Johnstown, McKeesport, Hermitage, Greensburg, Pottsville, Sharon, Butler, Washington, Meadville, New Kensington, Coatesville, St. Marys, Lower Burrell, Oil City, Nanticoke, Uniontown, and other cities.
Naturally, the goods by request "Contact mechanics" in Rhode Island can be shipped to Providence, Warwick, Cranston, Pawtucket, East Providence, Woonsocket, Coventry, Cumberland, North Providence, South Kingstown, West Warwick, Johnston, North Kingstown, Newport, Bristol, Westerly, Smithfield, Lincoln, Central Falls, Portsmouth, Barrington, Middletown, Burrillville, Narragansett, Tiverton, East Greenwich, North Smithfield, Warren, Scituate and smaller towns.
Of course, any products related with "Contact mechanics" in South Carolina can be delivered to Columbia, Charleston, North Charleston, Mount Pleasant, Rock Hill, Greenville, Summerville, Sumter, Hilton Head Island, Spartanburg, Florence, Goose Creek, Aiken, Myrtle Beach, Anderson, Greer, Mauldin, Greenwood, North Augusta, Easley, Simpsonville, Hanahan, Lexington, Conway, West Columbia, North Myrtle Beach, Clemson, Orangeburg, Cayce, Bluffton, Beaufort, Gaffney, Irmo, Fort Mill, Port Royal, Forest Acres, Newberry and smaller towns.
As always, the products related to the term "Contact mechanics" in South Dakota can be shipped to Sioux Falls, Rapid City, Aberdeen, Brookings, Watertown, Mitchell, Yankton, Pierre, Huron, Spearfish, Vermillion, and so on.
And today the goods related with "Contact mechanics" in Tennessee can be shipped to Memphis, Nashville, Knoxville, Chattanooga, Clarksville, Murfreesboro, Franklin, Jackson, Johnson City, Bartlett, Hendersonville, Kingsport, Collierville, Smyrna, Cleveland, Brentwood, Germantown, Columbia, Spring Hill, La Vergne, Gallatin, Cookeville, Mount Juliet, Lebanon, Morristown, Oak Ridge, Maryville, Bristol, Farragut, Shelbyville, East Ridge, Tullahoma...
As usual, the found goods by query "Contact mechanics" in Texas can be shipped to Houston, San Antonio, Dallas, Austin, Fort Worth, El Paso, Arlington, Corpus Christi, Plano, Laredo, Lubbock, Garland, Irving, Amarillo, Grand Prairie, Brownsville, McKinney, Frisco, Pasadena, Mesquite, Killeen, McAllen, Carrollton, Midland, Waco, Denton, Abilene, Odessa, Beaumont, Round Rock, The Woodlands, Richardson, Pearland, College Station, Wichita Falls, Lewisville, Tyler, San Angelo, League City, Allen, Sugar Land, Edinburg, Mission, Longview, Bryan, Pharr, Baytown, Missouri City, Temple, Flower Mound, New Braunfels, North Richland Hills, Conroe, Victoria, Cedar Park, Harlingen, Atascocita, Mansfield, Georgetown, San Marcos, Rowlett, Pflugerville, Port Arthur, Spring, Euless, DeSoto, Grapevine, Galveston...
As you know, the goods named "Contact mechanics" in Utah can be bought in Salt Lake City, West Valley City, Provo, West Jordan, Orem, Sandy, Ogden, St. George, Layton, Taylorsville, South Jordan, Logan, Lehi, Murray, Bountiful, Draper, Riverton, Roy, Spanish Fork, Pleasant Grove, Cottonwood Heights, Tooele, Springville, Cedar City, Midvale. The shipping is also available in Kaysville, Holladay, American Fork, Clearfield, Syracuse, South Salt Lake, Herriman, Eagle Mountain, Clinton, Washington, Payson, Farmington, Brigham City, Saratoga Springs, North Ogden, South Ogden, North Salt Lake, Highland, Centerville, Hurricane, Heber City, West Haven, Lindon...
Undoubtedly, the goods by your query "Contact mechanics" in Vermont can be shipped to such cities as Burlington, South Burlington, Rutland, Barre, Montpelier, Winooski, St. Albans, Newport, Vergennes and smaller towns.
Naturally, any products related with "Contact mechanics" in Virginia can be shipped to such cities as Virginia Beach, Norfolk, Chesapeake, Richmond, Newport News, Alexandria, Hampton, Roanoke, Portsmouth, Suffolk, Lynchburg, Harrisonburg, Charlottesville, Danville, Manassas, Petersburg, Fredericksburg, Winchester, Salem, Staunton, Fairfax, Hopewell, Waynesboro, Colonial Heights, Radford, Bristol, Manassas Park, Williamsburg, Falls Church, Martinsville, Poquoson, and other cities and towns.
As you know, the products by request "Contact mechanics" in Washington can be received in Seattle, Spokane, Tacoma, Vancouver, Bellevue, Kent, Everett, Renton, Federal Way, Yakima, Spokane Valley, Kirkland, Bellingham, Kennewick, Auburn, Pasco, Marysville, Lakewood, Redmond, Shoreline, Richland, Sammamish, Burien, Olympia, Lacey. The delivery is also available in Edmonds, Puyallup, Bremerton, Lynnwood, Bothell, Longview, Issaquah, Wenatchee, Mount Vernon, University Place, Walla Walla, Pullman, Des Moines, Lake Stevens, SeaTac, Maple Valley, Mercer Island, Bainbridge Island, Oak Harbor, Kenmore, Moses Lake, Camas, Mukilteo, Mountlake Terrace, Tukwila, and other cities.
Of course, the products related to the term "Contact mechanics" in West Virginia can be delivered to Charleston, Huntington, Morgantown, Parkersburg, Wheeling, Weirton, Fairmont, Martinsburg, Beckley, Clarksburg, South Charleston, St. Albans, Vienna, Bluefield, etc.
It goes without saying that the goods by request "Contact mechanics" in Wisconsin can be shipped to such cities as Milwaukee, Madison, Green Bay, Kenosha, Racine, Appleton, Waukesha, Oshkosh, Eau Claire, Janesville, West Allis, La Crosse, Sheboygan, Wauwatosa, Fond du Lac, New Berlin, Wausau. You can also buy these goods in Brookfield, Beloit, Greenfield, Franklin, Oak Creek, Manitowoc, West Bend, Sun Prairie, Superior, Stevens Point, Neenah, Fitchburg, Muskego, Watertown, De Pere, Mequon, South Milwaukee, Marshfield, etc.
As usual, the goods related with "Contact mechanics" in Wyoming can be purchased if you live in Cheyenne, Casper, Laramie, Gillette, Rock Springs, Sheridan, Green River, Evanston, Riverton, Jackson, Cody, Rawlins, Lander, Torrington, Powell, Douglas, Worland, and so on.
Canada Delivery, Shipping to Canada
As usual, any things related with "Contact mechanics" in Canada can be delivered to Toronto, Montreal, Calgary, Ottawa, Edmonton, Mississauga, Winnipeg, Vancouver, Brampton, Hamilton, Quebec City, Surrey, Laval, Halifax, London, Markham, Vaughan, Gatineau, Longueuil, Burnaby, Saskatoon, Kitchener, Windsor, Regina, Richmond, Richmond Hill.
As well as in Oakville, Burlington, Greater Sudbury, Sherbrooke, Oshawa, Saguenay, Lévis, Barrie, Abbotsford, St. Catharines, Trois-Rivières, Cambridge, Coquitlam, Kingston, Whitby, Guelph, Kelowna, Saanich, Ajax, Thunder Bay, Terrebonne, St. John's, Langley, Chatham-Kent, Delta.
The delivery is also available in Waterloo, Cape Breton, Brantford, Strathcona County, Saint-Jean-sur-Richelieu, Red Deer, Pickering, Kamloops, Clarington, North Vancouver, Milton, Nanaimo, Lethbridge, Niagara Falls, Repentigny, Victoria, Newmarket, Brossard, Peterborough, Chilliwack, Maple Ridge, Sault Ste. Marie, Kawartha Lakes, Sarnia, Prince George.
The shipping is also available in Drummondville, Saint John, Moncton, Saint-Jérôme, New Westminster, Wood Buffalo, Granby, Norfolk County, St. Albert, Medicine Hat, Caledon, Halton Hills, Port Coquitlam, Fredericton, Grande Prairie, North Bay, Blainville, Saint-Hyacinthe, Aurora, Welland, Shawinigan, Dollard-des-Ormeaux, Belleville, North Vancouver, and other cities.
Basically, the goods by your query "Contact mechanics" can be shipped to any place in Canada, including Ontario, Quebec, British Columbia, Alberta, Manitoba, Saskatchewan, Nova Scotia, New Brunswick, Newfoundland and Labrador, and Prince Edward Island.
UK Delivery, Shipping to the United Kingdom
Normally, any products related with "Contact mechanics" in the United Kingdom can be shipped to such cities as London, Birmingham, Leeds, Glasgow, Sheffield, Bradford, Edinburgh, Liverpool, Manchester, Bristol, Wakefield, Cardiff, Coventry, Nottingham, Leicester, Sunderland, Belfast, Newcastle upon Tyne, Brighton, Hull, Plymouth, Stoke-on-Trent.
As well as in Wolverhampton, Derby, Swansea, Southampton, Salford, Aberdeen, Westminster, Portsmouth, York, Peterborough, Dundee, Lancaster, Oxford, Newport, Preston, St Albans, Norwich, Chester, Cambridge, Salisbury, Exeter, Gloucester. You can also buy these goods in Lisburn, Chichester, Winchester, Londonderry, Carlisle, Worcester, Bath, Durham, Lincoln, Hereford, Armagh, Inverness, Stirling, Canterbury, Lichfield, Newry, Ripon, Bangor, Truro, Ely, Wells, St. Davids, and other cities.
Basically, any products related with "Contact mechanics" can be shipped to any place in the UK, including England, Scotland, Wales, and Northern Ireland.
Ireland Delivery, Shipping to Ireland
As usual, any things related with "Contact mechanics" in Ireland can be delivered to Dublin, Cork, Limerick, Galway, Waterford, Drogheda, Dundalk, Swords, Bray, Navan, Ennis, Kilkenny, Tralee, Carlow, Newbridge, Naas, Athlone, Portlaoise, Mullingar, Wexford, Balbriggan, Letterkenny, Celbridge, Sligo. You can also buy these goods in Clonmel, Greystones, Malahide, Leixlip, Carrigaline, Tullamore, Killarney, Arklow, Maynooth, Cobh, Castlebar, Midleton, Mallow, Ashbourne, Ballina, Laytown-Bettystown-Mornington, Enniscorthy, Wicklow, Tramore, Cavan...
Generally, the products by request "Contact mechanics" can be shipped to any place in Ireland, including Leinster, Ulster, Munster, and Connacht.
Australia Delivery, Shipping to Australia
Naturally, the goods related with "Contact mechanics" in Australia can be delivered to the following cities: Sydney, Melbourne, Brisbane, Perth, Adelaide, Gold Coast, Tweed Heads, Newcastle, Maitland, Canberra, Queanbeyan, Sunshine Coast, Wollongong, Hobart, Geelong, Townsville, Cairns, Darwin, Toowoomba, Ballarat, Bendigo, Albury, Wodonga, Launceston, Mackay.
And other cities and towns, such as Rockhampton, Bunbury, Bundaberg, Coffs Harbour, Wagga Wagga, Hervey Bay, Mildura, Wentworth, Shepparton, Mooroopna, Gladstone, Tannum Sands, Port Macquarie, Tamworth, Traralgon, Morwell, Orange, Geraldton, Bowral, Mittagong, Dubbo, Busselton, Bathurst, Nowra, Bomaderry, Warrnambool, Albany, Warragul, Drouin, Kalgoorlie, Boulder, Devonport and smaller towns.
Actually, the found goods by query "Contact mechanics" can be shipped to any place in Australia, including New South Wales, Victoria, Queensland, Western Australia, South Australia, Tasmania, Australian Capital Territory, and Northern Territory.
New Zealand Delivery, Shipping to New Zealand
No doubt, any things related with "Contact mechanics" in New Zealand can be bought in Auckland, Wellington, Christchurch, Hamilton, Tauranga, Napier-Hastings, Dunedin, Lower Hutt, Palmerston North, Nelson, Rotorua, New Plymouth, Whangarei, Invercargill, Whanganui, Gisborne, Porirua, Invercargill, Nelson, Upper Hutt, Gisborne, Blenheim, Pukekohe, Timaru, Taupo...
In other words, the goods named "Contact mechanics" can be shipped to any place in New Zealand, including North Island, South Island, Waiheke Island, and smaller islands.
It goes without saying thatthe goods by your querycan be bought inIt's also available for those who live in, etc.
Abkhazia: Gagra, Gudauta, New Athos, Ochamchire, Pitsunda, Sukhumi, Tsandryphsh, etc.
Afghanistan: Herat, Jalalabad, Kabul, Kandahar, Kunduz, Mazar-i-Sharif, Taloqan, etc.
Albania: Durrës, Himarë, Sarandë, Shkodër, Tirana, Vlorë, etc.
Algeria: Algiers, Oran, etc.
Andorra: Andorra la Vella, Arinsal, El Pas de la Casa, Encamp, Grandvalira, Ordino, Pal, Soldeu, Vallnord, etc.
Angola: Benguela, Luanda, etc.
Anguilla: The Valley, West End, etc.
Antigua And Barbuda: Saint John’s, etc.
Argentina: Buenos Aires, Colón, Córdoba, El Calafate, La Plata, Los Glaciares, Mar del Plata, Mendoza, Pinamar, Puerto Iguazú, Puerto Madryn, Rosario, Salta, San Carlos de Bariloche, San Martín de los Andes, San Miguel de Tucumán, San Rafael, Tandil, Tierra del Fuego, Ushuaia, Villa Carlos Paz, Villa Gesell, Villa La Angostura, Villa de Merlo, etc.
Armenia: Dilijan, Etchmiadzin, Goris, Gyumri, Jermuk, Sevan, Tsaghkadzor, Vagharshapat, Vanadzor, Yerevan, etc.
Aruba: Oranjestad, etc.
Australia: Adelaide, Brisbane, Byron Bay, Cairns, Canberra, Darwin, Gold Coast, Great Barrier Reef, Hobart, Melbourne, Perth, Sydney, Tasmania, etc.
Austria: Abtenau, Alpbach, Austrian Alps, Bad Gastein, Bad Hofgastein, Bad Kleinkirchheim, Dürnstein, Flachau, Fugen, Graz, Innsbruck, Ischgl, Kaprun, Kitzbühel, Klagenfurt, Kufstein, Lech, Leogang, Lienz, Linz, Maria Alm, Mayrhofen, Neustift im Stubaital, Obergurgl, Saalbach-Hinterglemm, Saalfelden, Salzburg, Schladming, Seefeld, Serfaus, St. Anton, St. Johann im Pongau, Sölden, Tux, Tyrol, Vienna, Villach, Wachau, Wagrain, Zell am See, etc.
Azerbaijan: Baku, Ganja, Lankaran, Quba, Qusar, Shahdag, Sheki, Stepanakert, etc.
Bahamas: Freeport, Nassau, etc.
Bahrain: Manama, etc.
Bangladesh: Dhaka, etc.
Barbados: Bridgetown, etc.
Belarus: Babruysk, Białowieża Forest, Brest Belarus, Gomel, Grodno, Lahoysk, Maladzyechna, Minsk, Mogilev, Nesvizh, Pinsk, Silichi, Vitebsk, etc.
Belgium: Antwerp, Ardennes, Blankenberge, Bouillon, Bruges, Brussels, Charleroi, De Haan, De Panne, Durbuy, Flanders, Ghent, Hasselt, Kortrijk, Leuven, Liège, Namur, Nieuwpoort, Ostend, Spa, Ypres, Zeebrugge, etc.
Belize: Belize City, Placencia, San Pedro, etc.
Benin: Cotonou, etc.
Bermuda: Hamilton, etc.
Bhutan: Paro, Thimphu, etc.
Bolivia: Cochabamba, El Alto, La Paz, Oruro, Quillacollo, Santa Cruz de la Sierra, Sucre, Uyuni, etc.
Bosnia and Herzegovina: Banja Luka, Jahorina, Medjugorje, Mostar, Neum, Sarajevo, etc.
Botswana: Gaborone, Maun, etc.
Brazil: Amazon River, Amazonia, Angra dos Reis, Arraial do Cabo, Atlantic Forest, Balneário Camboriú, Belo Horizonte, Bombinhas, Brasília, Búzios, Cabo Frio, Camaçari, Campos do Jordão, Copacabana, Costa do Sauípe, Curitiba, Fernando de Noronha, Florianópolis, Fortaleza, Foz do Iguaçu, Gramado, Guarujá, Iguazu Falls, Ilha Grande, Ilhabela, Ilhéus, Ipanema, Itacaré, Manaus, Morro de São Paulo, Natal, Niterói, Ouro Preto, Paraty, Petrópolis, Porto Alegre, Porto Seguro, Praia do Forte, Recife, Rio de Janeiro, Salvador, São Paulo, São Sebastião, Trancoso, Ubatuba, Vila do Abraão, etc.
British Virgin Islands: Tortola, etc.
Brunei: Bandar Seri Begawan, etc.
Bulgaria: Albena, Balchik, Bansko, Blagoevgrad, Borovets, Burgas, Chernomorets, Dobrinishte, Golden Sands, Kiten, Koprivshtitsa, Lozenets, Nesebar, Obzor, Pamporovo, Pirin, Pleven, Plovdiv, Pomorie, Primorsko, Ravda, Razlog, Rila, Ruse, Samokov, Sandanski, Shumen, Sofia, Sozopol, Stara Zagora, Sunny Beach, Sveti Vlas, Tsarevo, Varna, Veliko Tarnovo, etc.
Burkina Faso: Ouagadougou, etc.
Burundi: Bujumbura, etc.
Cambodia: Angkor, Battambang, Kampot, Kep, Phnom Penh, Siem Reap, Sihanoukville, etc.
Cameroon: Douala, Yaoundé, etc.
Canada: Alberta, Banff, British Columbia, Burnaby, Calgary, Charlottetown, Edmonton, Fort McMurray, Halifax, Jasper, Kamloops, Kelowna, Kingston, London, Manitoba, Mississauga, Moncton, Mont-Tremblant, Montreal, Nanaimo, New Brunswick, Niagara Falls, Niagara on the Lake, Nova Scotia, Ontario, Ottawa, Prince Edward Island, Quebec, Richmond, Saskatchewan, Saskatoon, Surrey, Toronto, Vancouver, Victoria, Whistler, Whitehorse, Winnipeg, Yukon, etc.
Cape Verde: Boa Vista Cape Verde, Sal, etc.
Caribbean Netherlands:, etc.
Cayman Islands: George Town, West Bay, etc.
Chad: N'Djamena, etc.
Chile: Antofagasta, Arica, Atacama, Coquimbo, Easter Island, Hanga Roa, Iquique, La Serena, Patagonia, Pucón, Puerto Montt, Puerto Natales, Puerto Varas, Punta Arenas, San Pedro de Atacama, Santiago, Torres del Paine, Valdivia, Valparaíso, Villarrica, Viña del Mar, etc.
China: Anshun, Baishan, Baoding, Baoshan, Baotou, Beijing, Binzhou, Changchun, Changsha, Changzhi, Chengdu, Chongqing, Dali, Dalian, Datong, Dengfeng, Diqing, Dongguan, Emeishan, Foshan, Great Wall of China, Guangdong, Guangzhou, Guilin, Guiyang, Hainan, Hangzhou, Harbin, Honghe, Huashan, Huizhou, Jiangmen, Jiangxi, Jiaxing, Jilin, Jinan, Jincheng, Jingdezhen, Jinzhong, Jiujiang, Jiuzhaigou, Kunming, Langfang, Lanzhou, Laoshan, Leshan, Lhasa, Lianyungang, Lijiang, Linfen, Linyi, Luoyang, Lushan, Lüliang, Mianyang, Nanchang, Nanchong, Nanjing, Nantong, Ngawa, Ningbo, Qiandongnan, Qingdao, Qingyuan, Qinhuangdao, Qujing, Rizhao, Sanya, Shanghai, Shangri-La, Shantou, Shanxi, Shaoguan, Shaolin, Shaoxing, Shenyang, Shenzhen, Shigatse, Shijiazhuang, Sichuan, Suzhou, Tai'an, Taiyuan, Taizhou Jiangsu, Tangshan, Tianjin, Tibet, Weifang, Weihai, Wuhan, Wulingyuan, Wutai, Wuxi, Xi'an, Xiamen, Xinzhou, Xishuangbanna, Ya'an, Yanbian, Yangtze, Yangzhou, Yantai, Yellow River, Yibin, Yinchuan, Yiwu, Yuncheng, Yunnan, Zhangjiajie, Zhanjiang, Zhejiang, Zhengzhou, Zhongshan, Zhongwei, Zhoushan, Zhuhai, Zunyi, etc.
Colombia: Barranquilla, Bogotá, Bucaramanga, Cali, Cartagena, Medellín, Pereira, San Andrés, Santa Marta, Villa de Leyva, Villavicencio, etc.
Costa Rica: Alajuela, Jacó, La Fortuna, Manuel Antonio, Monteverde, Puerto Viejo de Talamanca, Puntarenas, Quepos, San José, Santa Teresa, Tamarindo, Tortuguero, etc.
Croatia: Baška Voda, Baška, Bibinje, Biograd na Moru, Bol, Brač, Brela, Cavtat, Cres, Dalmatia, Fažana, Hvar, Istria, Ičići, Korčula, Krk, Lopud, Lovran, Lošinj, Makarska, Mali Lošinj, Malinska, Medulin, Mlini, Nin, Novi Vinodolski, Novigrad, Omiš, Opatija, Orebić, Pag, Podstrana, Poreč, Pula, Rab, Rabac, Rijeka, Rovinj, Split, Stari Grad, Sukošan, Supetar, Trogir, Tučepi, Umag, Vrsar, Zadar, Zagreb, Čiovo, Šibenik, etc.
Cuba: Baracoa, Camagüey, Cayo Coco, Cayo Santa María, Cienfuegos, Havana, Pinar del Río, Santiago de Cuba, Trinidad, Varadero, Viñales, etc.
Curaçao: Willemstad, etc.
Cyprus: Ayia Napa, Coral Bay Cyprus, Famagusta, Kouklia, Kyrenia, Larnaca, Limassol, Nicosia, Paphos, Paralimni, Peyia, Pissouri, Polis, Protaras, etc.
Czech Republic: Bohemia, Brno, Děčín, Frymburk, Frýdek-Místek, Harrachov, Hradec Králové, Jihlava, Karlovy Vary, Kladno, Krkonoše, Kutná Hora, Liberec, Marienbad, Mikulov, Mladá Boleslav, Mělník, Olomouc, Ostrava, Pardubice, Plzeň, Poděbrady, Prague, Teplice, Třeboň, Zlín, Znojmo, Ústí nad Labem, České Budějovice, Český Krumlov, Špindlerův Mlýn, etc.
Democratic Republic of the Congo: Kinshasa, etc.
Denmark: Aalborg, Aarhus, Billund, Copenhagen, Ebeltoft, Esbjerg, Frederikshavn, Greenland, Helsingør, Herning, Hirtshals, Hjørring, Holstebro, Jutland, Odense, Silkeborg, Skagen, Skive, Sønderborg, Vejle, Viborg, etc.
Djibouti: Djibouti City, etc.
Dominican Republic: Boca Chica, Bávaro, Punta Cana, Santo Domingo, Sosúa, etc.
Ecuador: Baños, Cuenca, Galápagos Islands, Guayaquil, Manta, Otavalo, Puerto Ayora, Puerto López, Quito, Salinas, etc.
Egypt: Abu Simbel, Al Qusair, Alexandria, Aswan, Cairo, Dahab, El Alamein, El Gouna, El Hadaba, Faiyum, Giza, Hurghada, Luxor, Marsa Alam, Mersa Matruh, Naama Bay, Nabq Bay, Nile, Nuweiba, Port Said, Red Sea, Safaga, Sahl Hasheesh, Scharm asch-Schaich, Sharks Bay, Sinai, Suez, Taba, Valley of the Kings, etc.
El Salvador: La Libertad, San Salvador, etc.
Equatorial Guinea: Malabo, etc.
Eritrea: Asmara, etc.
Estonia: Haapsalu, Kuressaare, Narva, Pärnu, Saaremaa, Tallinn, Tartu, etc.
Ethiopia: Addis Ababa, Bahir Dar, Gondar, etc.
Faroe Islands: Tórshavn, etc.
Fiji: Nadi, Suva, Viti Levu Island, etc.
Finland: Espoo, Helsinki, Imatra, Joensuu, Jyväskylä, Jämsä, Kotka, Kuopio, Kuusamo, Lahti, Lapland, Lappeenranta, Levi, Mariehamn, Mikkeli, Moomin World, Naantali, Nilsiä, Oulu, Pori, Porvoo, Pyhätunturi, Rovaniemi, Rukatunturi, Saariselkä, Saimaa, Tampere, Turku, Vaasa, Vantaa, Vuokatti, Åland Islands, etc.
France: Aix-en-Provence, Ajaccio, Alsace, Annecy, Antibes, Aquitaine, Arles, Avignon, Avoriaz, Beaune, Biarritz, Bonifacio, Bordeaux, Briançon, Brittany, Burgundy, Cabourg, Cagnes-sur-Mer, Calais, Calvi, Canet-en-Roussillon, Cannes, Carcassonne, Cassis, Chambéry, Chamonix, Colmar, Corsica, Courchevel, Deauville, Dijon, Dunkirk, French Alps, French Riviera, Fréjus, Grenoble, Honfleur, La Ciotat, La Plagne, La Rochelle, Le Havre, Les Arcs, Les Gets, Les Menuires, Lille, Limoges, Lourdes, Lyon, Mandelieu-la-Napoule, Marseille, Megève, Menton, Montpellier, Morzine, Méribel, Nantes, Nice, Nord-Pas-de-Calais, Normandy, Paradiski, Paris, Pas-de-Calais, Portes du Soleil, Porto-Vecchio, Provence, Périgueux, Reims, Rhône-Alpes, Rouen, Saint-Gervais-les-Bains, Saint-Malo, Saint-Martin-de-Belleville, Saint-Rémy-de-Provence, Saint-Tropez, Saintes-Maries-de-la-Mer, Strasbourg, The Three Valleys, Tignes, Toulouse, Trouville-sur-Mer, Val Thorens, Val-d'Isère, Versailles, Île-de-France, etc.
French Polynesia: Bora Bora, Mo'orea, Papeete, Tahiti, etc.
Gabon: Libreville, etc.
Gambia: Banjul, Serekunda, etc.
Georgia: Bakuriani, Batumi, Borjomi, Gudauri, Kobuleti, Kutaisi, Mestia, Sighnaghi, Stepantsminda, Tbilisi, Telavi, Zugdidi, etc.
Germany: Aachen, Augsburg, Bad Ems, Bad Füssing, Bad Harzburg, Bad Homburg, Bad Kissingen, Bad Neuenahr-Ahrweiler, Bad Reichenhall, Bad Salzuflen, Bad Schandau, Baden-Baden, Baden-Württemberg, Bamberg, Bavaria, Berchtesgaden, Berlin, Bernkastel-Kues, Bielefeld, Binz, Bonn, Brandenburg, Braunlage, Braunschweig, Bremen, Chemnitz, Cochem, Cologne, Cuxhaven, Dortmund, Dresden, Duisburg, Düsseldorf, Eisenach, Erfurt, Erlangen, Essen, Europa-Park, Frankfurt, Freiburg, Friedrichshafen, Fürth, Füssen, Garmisch-Partenkirchen, Goslar, Görlitz, Göttingen, Hamburg, Hanover, Heidelberg, Heiligendamm, Heligoland, Hesse, Ingolstadt, Inzell, Karlsruhe, Kiel, Koblenz, Lake Constance, Leipzig, Lindau, Lower Saxony, Lübeck, Magdeburg, Mainz, Mannheim, Marburg, Mecklenburg-Vorpommern, Munich, Münster, Neuschwanstein Castle, Neuss, Norddeich, Norden, North Rhine-Westphalia, Nuremberg, Oberstdorf, Osnabrück, Paderborn, Potsdam, Quedlinburg, Regensburg, Rhineland-Palatinate, Rostock, Rothenburg ob der Tauber, Ruhpolding, Rust, Rügen, Saarbrücken, Saarland, Saxony, Saxony-Anhalt, Schleswig-Holstein, Schmallenberg, Schwerin, Schönau am Königsee, Speyer, Stuttgart, Sylt, Thuringia, Travemünde, Trier, Ulm, Warnemünde, Weimar, Wernigerode, Westerland, Wiesbaden, Wolfsburg, Würzburg, etc.
Ghana: Accra, Kumasi, etc.
Greece: Acharavi, Aegina, Afantou, Afytos, Agios Gordios, Andros, Arkadia, Athens, Cephalonia, Chania, Chaniotis, Chios, Corfu, Corinth, Crete, Cyclades, Dassia, Delphi, Dodecanese, Faliraki, Halkidiki, Heraklion, Hersonissos, Hydra, Ialysos, Ionian Islands, Kalamata, Kalavryta, Kalymnos, Kardamaina, Karpathos, Kassandra, Kastoria, Katerini, Kavos, Kefalos, Kokkari, Kos, Kriopigi, Laganas, Lefkada, Lemnos, Lesbos, Lindos, Loutraki, Marathokampos, Meteora, Mithymna, Monemvasia, Mount Athos, Mykonos, Mytilene, Nafplio, Naxos, Neos Marmaras, Paleokastritsa, Parga, Patmos, Patras, Pefkochori, Pefkos, Peloponnese, Polychrono, Poros, Pythagoreio, Rethymno, Rhodes, Samos, Samothrace, Santorini, Sidari, Sithonia, Sparta, Spetses, Sporades, Syros, Thasos, Thessaloniki, Tingaki, Zakynthos, etc.
Guadeloupe: Saint-François, etc.
Guam: Tamuning, Tumon, etc.
Guatemala: Antigua Guatemala, etc.
Guinea: Conakry, etc.
Guyana: Georgetown, etc.
Haiti: Cap-Haitien, Port-au-Prince, etc.
Honduras: Roatán, Tegucigalpa, etc.
Hong Kong: Causeway Bay, Hong Kong Island, Kowloon, Mong Kok, New Territories, Repulse Bay, Tsim Sha Tsui, Wan Chai, etc.
Hungary: Budapest, Eger, Gyula, Hajdúszoboszló, Hévíz, Lake Balaton, Pécs, Siófok, Szeged, Zalakaros, etc.
Iceland: Akureyri, Höfn, Kópavogur, Reykjavik, etc.
India: Agra, Ahmedabad, Allahabad, Aurangabad, Bangalore, Chennai, Darjeeling, Delhi, Gangtok, Goa, Gurgaon, Haridwar, Hyderabad, Jaipur, Jaisalmer, Karnataka, Kerala, Khajuraho, Kochi, Kolhapur, Kolkata, Ladakh, Leh, Madurai, Maharashtra, Manali, Mangalore, Mumbai, Nagpur, Nashik, New Delhi, Pune, Punjab, Rajasthan, Rishikesh, Sikkim, Srinagar, Thiruvananthapuram, Varanasi, Varkala, etc.
Indonesia: Bali, Balikpapan, Bandung, Batu, Bintan, Bogor, Borobudur, Denpasar, Jakarta, Java, Jimbaran, Kalimantan, Kuta, Lombok, Makassar, Malang, Mataram, Medan, Nusa Dua, Padang, Palembang, Pekanbaru, Sanur, Semarang, Seminyak, Sumatra, Surabaya, Surakarta, Ubud, Yogyakarta, etc.
Iran: Isfahan, Mashhad, Shiraz, Tehran, etc.
Iraq: Baghdad, Basra, Duhok, Erbil, Karbala, Sulaymaniyah, etc.
Ireland: Bundoran, Connemara, Cork, Dingle, Donegal, Doolin, Dublin, Ennis, Galway, Kenmare, Kilkenny, Killarney, Letterkenny, Limerick, Shannon, Tralee, Westport, etc.
Isle of Man: Douglas, etc.
Israel: Acre, Arad, Ashdod, Ashkelon, Bat Yam, Beersheba, Caesarea, Dead Sea, Eilat, Ein Bokek, Galilee, Golan Heights, Gush Dan, Haifa, Hermon, Herzliya, Jerusalem, Mitzpe Ramon, Nahariya, Nazareth, Netanya, Petah Tikva, Ramat Gan, Rosh Pinna, Safed, Tel Aviv, Tiberias, Zikhron Ya'akov, etc.
Italy: Abano Terme, Abruzzo, Agrigento, Alassio, Alberobello, Alghero, Amalfi Coast, Aosta Valley, Apulia, Arezzo, Arzachena, Assisi, Asti, Bardolino, Bari, Basilicata, Bellagio, Bellaria-Igea Marina, Benevento, Bergamo, Bologna, Bolzano, Bordighera, Bormio, Brescia, Breuil-Cervinia, Brindisi, Cagliari, Calabria, Campania, Canazei, Caorle, Capri, Carrara, Castiglione della Pescaia, Catania, Cefalù, Cervia, Cesenatico, Chioggia, Cinque Terre, Cortina d'Ampezzo, Cortona, Costa Smeralda, Courmayeur, Desenzano del Garda, Dolomites, Elba, Emilia-Romagna, Ercolano, Fasano, Fassa Valley, Ferrara, Finale Ligure, Florence, Forte dei Marmi, Gallipoli, Genoa, Golfo Aranci, Greve in Chianti, Grosseto, Gubbio, Herculaneum, Imperia, Ischia, Italian Alps, Jesolo, La Spezia, Lake Como, Lake Garda, Lake Maggiore, Lampedusa, Lazio, Lazise, Lecco, Lerici, Lido di Jesolo, Lignano Sabbiadoro, Liguria, Livigno, Livorno, Lombardy, Lucca, Madonna di Campiglio, Malcesine, Manarola, Mantua, Maratea, Massa, Matera, Menaggio, Merano, Messina, Mestre, Milan, Milazzo, Monopoli, Montecatini Terme, Montepulciano, Monterosso al Mare, Monza, Naples, Nardò, Novara, Olbia, Ortisei, Ostuni, Otranto, Padua, Palermo, Parma, Perugia, Pescara, Peschici, Peschiera del Garda, Piacenza, Piedmont, Pisa, Pistoia, Polignano a Mare, Pompeii, Porto Cervo, Porto Cesareo, Portoferraio, Portofino, Positano, Prato, Ragusa, Rapallo, Ravenna, Riccione, Rimini, Riomaggiore, Riva del Garda, Rome, Salerno, San Gimignano, Sanremo, Sardinia, Savona, Sestriere, Sicily, Siena, Siracusa, Sirmione, Sorrento, Sottomarina, Stresa, Sëlva, Taormina, Taranto, Trani, Trapani, Trentino-Alto Adige, Trento, Treviso, Trieste, Turin, Tuscany, Umbria, Urbino, Val Gardena, Veneto, Venice, Ventimiglia, Verbania, Vernazza, Verona, Vesuvius, Viareggio, Vicenza, Vieste, etc.
Ivory Coast: Abidjan, etc.
Jamaica: Kingston, Montego Bay, Negril, Ocho Rios, Port Antonio, Runaway Bay, etc.
Japan: Atami, Fujisawa, Fukuoka, Furano, Hakodate, Hakone, Hakuba, Hamamatsu, Hiroshima, Hokkaido, Ishigaki, Itō, Kagoshima, Kanagawa, Kanazawa, Karuizawa, Kawasaki, Kobe, Kutchan, Kyoto, Matsumoto, Miyakojima, Nagasaki, Nagoya, Naha, Nanjō, Nikkō, Okinawa, Onna, Osaka, Sapporo, Sendai, Shizuoka, Takayama, Tokyo, Yokohama, etc.
Jordan: Amman, Aqaba, Irbid, Jerash, Madaba, Petra, Sweimeh, Wadi Musa, Wadi Rum, Zarqa, etc.
Kazakhstan: Aktau, Aktobe, Almaty, Astana, Atyrau, Burabay, Karagandy, Kokshetau, Kostanay, Lake Balkhash, Oskemen, Pavlodar, Semey, Shymbulak, Shymkent, Taraz, etc.
Kenya: Kisumu, Lake Victoria, Masai Mara, Mombasa, Nairobi, Ukunda, etc.
Kongo: Brazzaville, Pointe-Noire, etc.
Kosovo: Pristina, Prizren, etc.
Kuwait: Hawally, Kuwait City, Salmiya, etc.
Kyrgyzstan: Bishkek, Bosteri, Cholpon-Ata, Issyk Kul, Karakol, Osh, etc.
Laos: Luang Prabang, Vientiane, etc.
Latvia: Cēsis, Daugavpils, Jūrmala, Liepāja, Riga, Rēzekne, Sigulda, Ventspils, etc.
Lebanon: Baalbeck, Beirut, Byblos, Faraya, Jounieh, Mzaar Kfardebian, Tripoli Lebanon, etc.
Lesotho: Maseru, etc.
Libya: Tripoli, etc.
Liechtenstein: Schaan, Vaduz, etc.
Lithuania: Druskininkai, Kaunas, Klaipėda, Nida, Palanga, Panevėžys, Trakai, Vilnius, Šiauliai, Šventoji, etc.
Luxembourg: Luxembourg City, etc.
Macedonia: Bitola, Mavrovo, Ohrid, Skopje, etc.
Madagascar: Antananarivo, etc.
Malawi: Blantyre, Lilongwe, etc.
Malaysia: Borneo, George Town, Ipoh, Johor Bahru, Johor, Kedah, Kota Bharu, Kota Kinabalu, Kuah, Kuala Lumpur, Kuala Terengganu, Kuantan, Kuching, Langkawi, Malacca, Penang, Putrajaya, Sabah, Sarawak, Selangor, Shah Alam, etc.
Maldives: Kaafu Atoll, Malé, etc.
Mali: Bamako, etc.
Malta: Buġibba, Gozo, Mellieħa, Paceville, Qawra, Sliema, St. Julian's, Valletta, etc.
Martinique: Fort-de-France, Les Trois-Îlets, Sainte-Luce, etc.
Mauritania: Nouakchott, etc.
Mauritius: Port Louis, etc.
Mexico: Acapulco, Akumal, Cabo San Lucas, Cancún, Chetumal, Chichen Itza, Cozumel, Cuernavaca, Guadalajara, Guanajuato, Isla Mujeres, Los Cabos, Manzanillo, Mazatlán, Mexico City, Monterrey, Mérida, Oaxaca, Playa del Carmen, Puebla, Puerto Aventuras, Puerto Escondido, Puerto Morelos, Puerto Peñasco, Puerto Vallarta, Querétaro, Riviera Maya, San Cristóbal de las Casas, San Miguel de Allende, San Miguel de Cozumel, Tulum, etc.
Moldova: Bălți, Chișinău, Tiraspol, etc.
Monaco: Monte Carlo, etc.
Mongolia: Ulaanbaatar, etc.
Montenegro: Bar, Bečići, Bijela, Budva, Cetinje, Dobra Voda, Dobrota, Herceg Novi, Igalo, Kolašin, Kotor, Miločer, Nikšić, Perast, Petrovac, Podgorica, Prčanj, Sutomore, Sveti Stefan, Tivat, Ulcinj, Žabljak, etc.
Morocco: Agadir, Asilah, Casablanca, Chefchaouen, El Jadida, Essaouira, Fez, Marrakesh, Meknes, Merzouga, Mohammedia, Nador, Ouarzazate, Rabat, Tangier, Taroudant, Tinghir, Tétouan, etc.
Mozambique: Maputo, etc.
Myanmar: Mandalay, Yangon, etc.
Namibia: Windhoek, etc.
Nepal: Chitwan, Himalayas, Kathmandu, Lukla, Lumbini, Mount Everest, Nagarkot, Namche Bazaar, Patan, Pokhara, Tengboche, etc.
Netherlands: Amsterdam, Delft, Domburg, Eindhoven, Groningen, Haarlem, Leiden, Maastricht, Noordwijk, Rotterdam, Texel, The Hague, Utrecht, Zandvoort, etc.
New Zealand: Auckland, Christchurch, Dunedin, Queenstown, Rotorua, Wellington, etc.
Nicaragua: Granada, Managua, etc.
Nigeria: Abuja, Benin City, Calabar, Enugu, Ibadan, Ilorin, Jos, Kaduna, Lagos, Owerri, Port Harcourt, Uyo, etc.
North Korea: Pyongyang, etc.
Northern Mariana Islands: Saipan, etc.
Norway: Beitostølen, Bergen, Bodø, Gardermoen, Geilo, Geirangerfjord, Hardangerfjord, Hemsedal, Kristiansand, Larvik, Lillehammer, Lofoten, Narvik, Oslo, Sognefjord, Stavanger, Stryn, Svalbard, Tromsø, Trondheim, Ålesund, etc.
Oman: Muscat, Nizwa, Salalah, Seeb, etc.
Pakistan: Bhurban, Faisalabad, Islamabad, Karachi, Lahore, Peshawar, Rawalpindi, etc.
Palau: Koror, Peleliu, etc.
Palestine: Beit Sahour, Bethlehem, Hebron, Jericho, Nablus, Ramallah, etc.
Panama: Bocas del Toro, Panama City, etc.
Papua New Guinea: Port Moresby, etc.
Paraguay: Asunción, Ciudad Del Este, Encarnación, etc.
Peru: Arequipa, Ayacucho, Cajamarca, Chiclayo, Cusco, Huancayo, Huanchaco, Huaraz, Ica, Iquitos, Lima, Machu Picchu, Máncora, Nazca, Ollantaytambo, Paracas, Pisco, Piura, Puerto Maldonado, Puno, Tacna, Tarapoto, Trujillo, Urubamba, etc.
Philippines: Angeles City, Bacolod, Baguio, Bohol, Boracay, Cagayan de Oro, Cebu, Davao, Dumaguete, El Nido, Kalibo, Lapu-Lapu City, Luzon, Mactan, Makati, Manila, Mindanao, Palawan, Panglao, Parañaque, Pasay, Pasig, Puerto Galera, Puerto Princesa, Quezon City, etc.
Poland: Białowieża Forest, Białystok, Bielsko-Biała, Bydgoszcz, Gdańsk, Gdynia, Katowice, Kielce, Kołobrzeg, Kraków, Lublin, Olsztyn, Oświęcim, Poznań, Rzeszów, Sopot, Szczecin, Toruń, Tricity, Warsaw, Wrocław, Zakopane, Zielona Góra, Łódź, Świnoujście, etc.
Portugal: Albufeira, Algarve, Azores, Funchal, Lagos, Lisbon, Madeira, Porto, Sintra, etc.
Puerto Rico: San Juan, etc.
Qatar: Doha, etc.
Romania: Bran, Brașov, Bucharest, Cluj-Napoca, Constanța, Poiana Brașov, Sibiu, Sighișoara, Timișoara, Transylvania, etc.
Russia: Abakan, Abrau-Dyurso, Abzakovo, Adler, Altai Republic, Alupka, Alushta, Anadyr, Anapa, Angarsk, Arkhangelsk, Arkhipo Osipovka, Armavir, Astrakhan, Bakhchysarai, Balakovo, Balashikha, Baltic Sea, Barnaul, Belgorod, Belokurikha, Biysk, Black Sea, Blagoveshchensk, Bolshoy Utrish, Bratsk, Bryansk, Caucasian Mineral Waters, Cheboksary, Chelyabinsk, Cherepovets, Cherkessk, Chita, Chornomorske, Crimea, Curonian Spit, Dagomys, Divnomorskoye, Dombay, Domodedovo, Dzerzhinsk, Dzhankhot, Dzhubga, Elektrostal, Elista, Engels, Estosadok, Feodosia, Foros, Gaspra, Gatchina, Gelendzhik, Golden Ring, Golubitskaya, Gornaya Karusel, Gorno-Altaysk, Goryachy Klyuch, Grozny, Gurzuf, Irkutsk, Ivanovo, Izhevsk, Kabardinka, Kaliningrad, Kaluga, Kamchatka, Karelia, Kazan, Kemerovo, Kerch, Khabarovsk, Khanty-Mansiysk, Khibiny, Khimki, Khosta, Kirov, Kirovsk, Kislovodsk, Kizhi, Koktebel, Kolomna, Komsomolsk on Amur, Konakovo, Koreiz, Korolev, Kostroma, Krasnaya Polyana, Krasnodar Krai, Krasnodar, Krasnogorsk, Krasnoyarsk, Kurgan, Kursk, Kyzyl, Lake Baikal, Lake Seliger, Lazarevskoye, Lipetsk, Listvyanka, Loo, Lyubertsy, Magadan, Magnitogorsk, Makhachkala, Massandra, Matsesta, Maykop, Miass, Mineralnye Vody, Moscow, Mount Elbrus, Murmansk, Murom, Mytishchi, Naberezhnye Chelny, Nakhodka, Nalchik, Naryan-Mar, Nebug, Nizhnekamsk, Nizhnevartovsk, Nizhny Novgorod, Nizhny Tagil, Norilsk, Novokuznetsk, Novorossiysk, Novosibirsk, Novyi Svit, Novyy Urengoy, Obninsk, Odintsovo, Olginka, Omsk, Orenburg, Orsk, Oryol, Partenit, Penza, Pereslavl Zalessky, Perm, Petergof, Petropavlovsk-Kamchatsky, Petrozavodsk, Plyos, Podolsk, Popovka, Primorsko-Akhtarsk, Pskov, Pulkovo, Pushkin, Pushkino, Pyatigorsk, Repino, Rosa Khutor, Rostov-on-Don, Ryazan, Rybachye, Rybinsk, Saint Petersburg, Sakhalin, Saky, Salekhard, Samara, Saransk, Saratov, Sea of Azov, Sergiyev Posad, Serpukhov, Sestroretsk, Sevastopol, Shakhty, Sheregesh, Sheremetyevo, Siberia, Simeiz, Simferopol, Smolensk, Sochi, Solovetsky Islands, Sortavala, Stary Oskol, Stavropol, Sterlitamak, Sudak, Sukko, Surgut, Suzdal, Svetlogorsk, Syktyvkar, Syzran, Taganrog, Tambov, Tarusa, Terskol, Tobolsk, Tolyatti, Tomsk, Torzhok, Tuapse, Tula, Tver, Tyumen, Ufa, Uglich, Ulan-Ude, Ulyanovsk, Utes, Valaam, Valday, Velikiye Luki, Veliky Novgorod, Veliky Ustyug, Vityazevo, Vladikavkaz, Vladimir, Vladivostok, Vnukovo International Airport, Volga, Volgograd, Vologda, Volzhskiy, Voronezh, Vyborg, Yakhroma, Yakutsk, Yalta, Yaroslavl, Yekaterinburg, Yelets, Yenisei, Yessentuki, Yevpatoria, Yeysk, Yoshkar-Ola, Yuzhno Sakhalinsk, Zelenogradsk, Zheleznovodsk, Zhukovsky, Zvenigorod, etc.
Rwanda: Butare, Gisenyi, Kibuye, Kigali, etc.
Réunion: Saint-Denis, etc.
Saint Barthélemy: Gustavia, etc.
Saint Kitts and Nevis: Basseterre, etc.
Saint Lucia: Anse La Raye, Castries, Gros Islet, Soufrière, etc.
Saint Martin:, etc.
Saint Vincent and the Grenadines: Kingstown, etc.
Samoa: Apia, etc.
San Marino: City of San Marino, etc.
Saudi Arabia: Al Khobar, Jeddah, Mecca, Medina, Riyadh, etc.
Senegal: Dakar, etc.
Serbia: Belgrade, Kopaonik, Niš, Novi Sad, Palić, Stara Planina, Subotica, Zlatibor, etc.
Seychelles: La Digue, Mahé, Praslin, etc.
Sierra Leone: Freetown, etc.
Singapore: Changi, Sentosa, etc.
Sint Maarten:, etc.
Slovakia: Bratislava, Jasná, Liptov, Tatranská Lomnica, Vysoké Tatry, Štrbské Pleso, etc.
Slovenia: Bled, Bohinj, Bovec, Kranjska Gora, Ljubljana, Maribor, Piran, Portorož, Rogaška Slatina, etc.
South Africa: Cape Town, Durban, Johannesburg, Kruger National Park, Marloth Park, Port Elizabeth, Pretoria, etc.
South Korea: Busan, Daegu, Gyeongju, Incheon, Jejudo, Pyeongchang, Seogwipo, Seoul, Suwon, etc.
Spain: A Coruña, Algeciras, Alicante, Almería, Altea, Andalusia, Antequera, Aragon, Asturias, Ayamonte, Balearic Islands, Barbate, Barcelona, Basque Country, Benalmádena, Benidorm, Benissa, Besalú, Bilbao, Blanes, Buñol, Cadaqués, Calella, Calonge, Calp, Cambrils, Canary Islands, Cangas de Onís, Cantabria, Cartagena, Castilla-La Mancha, Catalonia, Chiclana de la Frontera, Costa Blanca, Costa Brava, Costa Dorada, Costa del Maresme, Costa del Sol, Cádiz, Córdoba, Dénia, El Puerto de Santa María, Empuriabrava, Estepona, Figueres, Formentera, Fuerteventura, Galicia, Gijón, Girona, Gran Canaria, Granada, Ibiza, Jerez de la Frontera, L'Escala, L'Estartit, L'Hospitalet de Llobregat, La Pineda, Lanzarote, Llançà, Lloret de Mar, Madrid, Malgrat de Mar, Mallorca, Marbella, Maspalomas, Menorca, Mijas, Mojácar, Moraira, Murcia, Málaga, Navarre, Nerja, Oviedo, Palma, Pals, PortAventura, Ronda, Roquetas de Mar, Roses, Salamanca, Salou, San Sebastian, Sant Antoni de Portmany, Santander, Santiago de Compostela, Santillana del Mar, Seville, Sidges, Sierra Nevada, Tarifa, Tarragona, Tenerife, Toledo, Torremolinos, Torrevieja, Torroella de Montgrí, Tossa de Mar, Valencia, Vélez-Málaga, Xàbia, Zaragoza, etc.
Sri Lanka: Anuradhapura, Bentota, Beruwala, Colombo, Dambulla, Galle, Hikkaduwa, Jaffna, Kandy, Mirissa, Negombo, Nuwara Eliya, Sigiriya, Tangalle, Trincomalee, Unawatuna, Weligama, etc.
Sudan: Khartoum, etc.
Suriname: Paramaribo, etc.
Swaziland: Lobamba, Mbabane, etc.
Sweden: Bohuslän, Gothenburg, Gotland, Helsingborg, Lund, Malmö, Stockholm, Uppsala, Visby, Åre, etc.
Switzerland: Adelboden, Andermatt, Anzère, Arosa, Ascona, Basel, Bellinzona, Bern, Crans-Montana, Davos, Engelberg, Fribourg, Geneva, Grindelwald, Gstaad, Haute-Nendaz, Interlaken, Jungfrau, Lake Maggiore, Lausanne, Lauterbrunnen, Locarno, Lucerne, Lugano, Matterhorn, Montreux, Nendaz, Neuchâtel, Pontresina, Portes du Soleil, Saas-Fee, Silvaplana, Sion, St. Gallen, St. Moritz, Swiss Alps, Ticino, Valais, Verbier, Vevey, Veysonnaz, Wengen, Zermatt, Zug, Zürich, etc.
Syria: Aleppo, Damascus, Latakia, Palmyra, etc.
Taiwan: Hsinchu, Kaohsiung, Taichung, Tainan, Taipei, etc.
Tajikistan: Dushanbe, Khujand, etc.
Tanzania: Dar es Salaam, Mount Kilimanjaro, Serengeti, Zanzibar, etc.
Thailand: Ayutthaya, Bangkok, Chiang Mai, Chiang Rai, Chonburi, Hua Hin, Kanchanaburi, Karon, Ko Chang, Ko Lanta, Ko Phangan, Ko Samui, Krabi, Pai, Patong, Pattaya, Phi Phi Islands, Phuket, Ranong, River Kwai, Udon Thani, etc.
Togo: Lomé, etc.
Tonga: Nukuʻalofa, etc.
Trinidad and Tobago: Port of Spain, etc.
Tunisia: Djerba, Hammamet, Midoun, Monastir, Port El Kantaoui, Sousse, Tunis, etc.
Turkey: Adana, Alacati, Alanya, Ankara, Antakya, Antalya, Ayvalık, Beldibi, Belek, Bodrum, Bozcaada, Bursa, Büyükada, Cappadocia, Dalyan, Datça, Denizli, Didim, Edirne, Ephesus, Erzurum, Eskişehir, Fethiye, Gaziantep, Göynük, Istanbul, Kalkan, Kayseri, Kaş, Kemer, Konakli, Konya, Kuşadası, Lara, Mahmutlar, Marmaris, Mersin, Olympos, Palandöken, Pamukkale, Prince Islands, Samsun, Sapanca, Sarıkamış, Selçuk, Side, Tekirova, Trabzon, Troy, Turkish Riviera, Uludağ, Van, Çamyuva, Çanakkale, Çeşme, Çıralı, Ölüdeniz, İzmir, İçmeler, Şanlıurfa, etc.
Turkmenistan: Ashgabat, Avaza, etc.
Turks and Caicos Islands: Cockburn Town, North Caicos, Pine Cay, Providenciales, etc.
U.S. Virgin Islands: Charlotte Amalie, etc.
Uganda: Kampala, etc.
Ukraine: Berdiansk, Bukovel, Chernivtsi, Dnipropetrovsk, Donetsk, Ivano-Frankivsk, Kamianets-Podilskyi, Kharkiv, Kherson, Kiev, Koblevo, Kremenchuk, Kryvyi Rih, Luhansk, Lviv, Mariupol, Mykolaiv, Odessa, Poltava, Slavske, Sumy, Truskavets, Uzhgorod, Vinnytsia, Yaremche, Zaporizhia, Zatoka, Zhytomyr, etc.
United Arab Emirates: Abu Dhabi, Ajman, Dubai, Persian Gulf, Ras Al Khaimah, Sharjah, etc.
United Kingdom: Aberdeen, Bath, Belfast, Blackpool, Bournemouth, Brighton, Bristol, Cambridge, Canterbury, Cardiff, Channel Tunnel, Cheltenham, Chester, Cornwall, Coventry, Cumbria, Derry, Devon, Dorset, Dover, Eastbourne, Edinburgh, England, English Channel, Exeter, Folkestone, Fort William, Glasgow, Hampshire, Inverness, Kent, Lancashire, Leeds, Leicester, Liverpool, Llandudno, London, Manchester, Milton Keynes, Newcastle, Newquay, Northern Ireland, Norwich, Nottingham, Oban, Oxford, Paignton, Plymouth, Portmeirion, Reading, Scarborough, Scotland, Sheffield, Somerset, Southampton, St Albans, Stonehenge, Sussex, Swansea, Torquay, Wales, Windsor, York, etc.
United States: Alabama, Alaska, Albuquerque, Amarillo, Anaheim, Anchorage, Arizona, Arkansas, Arlington, Aspen, Atlanta, Austin, Bakersfield, Baltimore, Beaver Creek, Billings, Birmingham, Boise, Boston, Breckenridge, Brooklyn, California, Carlsbad, Charlotte, Cheyenne, Chicago, Cincinnati, Clearwater, Cleveland, Colorado Springs, Colorado, Columbus, Connecticut, Corpus Christi, Dallas, Daytona Beach, Death Valley, Delaware, Denver, Des Moines, Destin, Detroit, El Paso, Estes Park, Fargo, Florida, Fort Lauderdale, Fort Myers, Fort Walton Beach, Fort Worth, Fresno, Galveston, Georgia, Grand Canyon, Grand Teton, Great Smoky Mountains, Hawaii, Hollywood, Honolulu, Hot Springs, Houston, Idaho, Illinois, Indiana, Indianapolis, Iowa, Irving, Jackson, Jackson, Jacksonville, Jersey City, Juneau, Kansas City, Kansas, Kentucky, Key Largo, Key West, Lahaina, Lake Tahoe, Las Vegas, Lexington, Little Rock, Long Beach, Los Angeles, Louisiana, Louisville, Madison, Maine, Manhattan, Marathon, Maryland, Massachusetts, Memphis, Miami Beach, Miami, Michigan, Milwaukee, Minneapolis, Minnesota, Mississippi, Missouri, Moab, Montana, Monterey, Mountain View, Myrtle Beach, Napa, Naples, Nashville, Nebraska, Nevada, New Hampshire, New Jersey, New Mexico, New Orleans, New York City, New York, Newport, North Carolina, North Dakota, Oakland, Ocean City, Ohio, Oklahoma City, Oklahoma, Omaha, Oregon, Orlando, Palm Coast, Palm Desert, Palm Springs, Panama City Beach, Park City, Pasadena, Pennsylvania, Pensacola, Philadelphia, Phoenix, Pittsburgh, Plano, Portland, Portland, Providence, Raleigh, Reno, Rhode Island, Richmond, Rocky Mountains, Sacramento, Saint Paul, Salt Lake City, San Antonio, San Diego, San Francisco, Sanibel, Santa Barbara, Santa Cruz, Santa Fe, Santa Monica, Sarasota, Savannah, Scottsdale, Seattle, Silicon Valley, South Carolina, South Dakota, Springfield, Squaw Valley, St. Augustine, Steamboat Springs, Sunny Isles Beach, Tallahassee, Tampa, Telluride, Tennessee, Texas, Tucson, Tulsa, Utah, Vail, Vermont, Virginia Beach, Virginia, Waikiki, Washington D.C., Washington, West Virginia, Wichita, Wisconsin, Wyoming, Yellowstone, Yosemite, Zion, etc.
Uruguay: Montevideo, Punta del Este, etc.
Uzbekistan: Bukhara, Khiva, Samarkand, Tashkent, etc.
Vanuatu: Port Vila, etc.
Vatican City:, etc.
Venezuela: Caracas, Isla Margarita, Maracaibo, Porlamar, etc.
Vietnam: Cần Thơ, Da Lat, Da Nang, Haiphong, Hanoi, Ho Chi Minh City, Huế, Hạ Long, Hội An, Nha Trang, Phan Thiết, Phú Quốc, Sa Pa, Vũng Tàu, etc.
Yemen: Aden, Sana'a, etc.
Zambia: Livingstone, Lusaka, etc.
Zimbabwe: Bulawayo, Harare, Mutare, Victoria Falls, etc.