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TECHNICAL NOTES

Surface Normal Thermoelastic Displacement in Moving Rough Contacts

[+] Author and Article Information
Shuangbiao Liu, Qian Wang

Department of Mechanical Engineering, Northwestern University, Evanston, IL 60208

Stephen J. Harris

Physical and Environmental Science Dept, MD #3083, Ford Motor Company, Dearborn, MI 48121

J. Tribol 125(4), 862-868 (Sep 25, 2003) (7 pages) doi:10.1115/1.1574517 History: Received July 30, 2002; Revised January 28, 2003; Online September 25, 2003
Copyright © 2003 by ASME
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References

Ling,  F. F., and Mow,  V. C., 1965, “Surface Displacement of a Convective Elastic Half-Space under an Arbitrarily Distributed Fast-Moving Heat Source,” ASME J. Basic Eng., 729–734.
Barber,  J. R., 1972, “Distortion of the Semi-infinite Solid Due to Transient Surface Heating,” Int. J. Mech. Sci., 14, pp. 377–393.
Barber,  J. R., and Martin-Moran,  C. J., 1982, “Green’s Function for Transient Thermoelastic Contact Problems for the Half-Plane,” Wear, 79, pp. 11–19.
Barber,  J. R., 1984, “Thermoelastic Displacements and Stresses Due to a Heat-Source Moving Over the Surface of a Half Plane,” ASME J. Appl. Mech., 51(3), pp. 636–640.
Barber,  J. R., 1987, “Thermoelastic Distortion of the Half-space,” J. Therm. Stresses, 10, pp. 221–228.
Liu,  S. B., Rodgers,  M., Wang,  Q., and Keer,  L., 2001, “A Fast and Effective Method For Transient Thermoelastic Displacement Analyses,” ASME J. Tribol., 123, pp. 479–485.
Liu,  S. B., Rodgers,  M., Wang,  Q., Keer,  L., and Cheng,  H. S., 2002, “Temperature Distributions and Thermoelastic Displacements in Moving Bodies,” Computer Modeling in Engineering & Sciences, 3(4), pp. 465–481.
Ju,  F. D., and Chen,  T. Y., 1984, “Thermomechanical Cracking in Layered Media from Moving Friction Load,” ASME J. Tribol., 106, pp. 513–518.
Huang,  J. H., and Ju,  F. D., 1985, “Thermomechanical Cracking Due to Moving Frictional Loads,” Wear, 102, pp. 81–104.
Bryant,  M., 1988, “Thermoelastic Solutions for Thermal Distributions Moving Over Half Space Surfaces and Application to the Moving Heat Source,” ASME J. Appl. Mech., 55, pp. 87–92.
Leroy,  J. M., Floquet,  A., and Villechaise,  B., 1989, “Thermomechanical Behavior of Multilayered Media: Theory,” ASME J. Tribol., 112, pp. 317–323.
Leroy,  J. M., Floquet,  A., and Villechaise,  B., 1990, “Thermomechanical Behavior of Multilayered Media: Results,” ASME J. Tribol., 111, pp. 538–544.
Ju,  Y., and Farris,  T. N., 1997, “FFT Thermoelastic Solution for Moving Heat Sources,” ASME J. Tribol., 119, pp. 156–162.
Mow,  V. C., and Cheng,  H. S., 1967, “Thermal Stresses in an Elastic Half-space Associated with an Arbitrary Distributed Moving Heat Source,” ZAMP, 18, pp. 500–507.
Ting,  B. Y., and Winer,  W. O., 1989, “Frictional-Induced Thermal Influences in Elastic Contact Between Spherical Asperities,” ASME J. Tribol., 111, pp. 315–322.
Seo,  K., and Mura,  T., 1979, “The Elastic Field in a Half Space Due to Ellipsoidal Inclusions with Uniform Dilatational Eigenstrains,” ASME J. Appl. Mech., 46, pp. 568–572.
Morrison N., 1994, Introduction to Fourier Analysis, John Wiley and Sons, Inc.
Carslaw, H. S., and Jaeger, J. C., 1959, Conduction of Heat in Solids, Oxford University Press, London.
Ling, F. F., 1973, Surface Mechanics, John Wiley & Sons, New York.
Johnson, K. L., 1996, Contact Mechanics, Cambridge University Press.
Liu,  S. B., and Wang,  Q., 2001, “A Three-Dimensional Thermomechanical Model of Contact Between Non-Conforming Rough Surfaces,” ASME J. Tribol., 123, pp. 17–26.
Press, W. H., Teukolsky, S. A., Vetterling, W. T., and Flannery, B. P., 1992, Numerical Recipes in Fortran 77-The Art of Scientific Computing, (second edition), Cambridge University Press, Cambridge, Chaps. 12, 13.
Liu,  S. B., and Wang,  Q., 2002, “Studying Contact Stress Fields Caused by Surface Tractions with a Discrete Convolution and Fast Fourier Transform Algorithm,” ASME J. Tribol., 124, pp. 36–45.
Liu,  S. B., Wang,  Q., and Liu,  G., 2000, “A Versatile Method of Discrete Convolution and FFT (DC-FFT) for Contact Analyses,” Wear, 243(1–2), pp. 101–110.
Mindlin, R. D., 1953, “Force at a Point in the Interior of a Semi-infinite Solid,” Proc. First Midwestern Conf. On Solid Mechanics, pp. 55–59.

Figures

Grahic Jump Location
A moving half-space with an irregularly distributed heat source. The heat source applied on the surface (x1,x2,0) causes temperature rise at (ξ123) all over the body, and the temperature field simultaneously lead to the normal displacement in the surface (x1,x2,0)
Grahic Jump Location
(a) The pressure distribution obtained from a counterformal contact analysis 21 (normalized by a pressure limit of 1.8GPa); and (b) the elastic displacement (1000 u3) (maximum: 2.67e-3).
Grahic Jump Location
Thermoelastic displacements (−1000 u3). The transverse heat source is corresponding to the pressure distribution shown in Fig. 2(a)
Grahic Jump Location
Thermoelastic displacements (−1000 u3). The heat source has a longitudinal irregular distribution.
Grahic Jump Location
The intermittent pressure distribution normalized by the pressure limit of 1.8GPa. (r=0.07)
Grahic Jump Location
Thermoelastic displacements (−1000 u3). The intermittent heat source is determined by the pressure in Fig. 5.

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