ABSTRACT
Residual stresses due to machining are the results of the thermo-mechanical history of the piece/tool interface. The magnitude and the gradient of stress play a key role for the surface integrity. A thermo-mechanical model has been developed. It allows simulating the rolling/sliding contact between an elastic tool in rotation along its own axis and an elastic-plastic flat in translation. The analysis includes the effects of both the normal and tangential loading. Frictional heating is also considered. The model is based on a semi-analytical method and the transient 3D contact problem is fully solved. Compared to the finite element method the computing time is reduced by several orders of magnitude. This technique has already been successfully applied to the simulation of running-in and wear, and to fretting wear, and a first attempt to simulate residual stress and strain due to the contact between a grinding tool and a work piece is made here. First results are presented for various stationary and transient thermo-mechanical loading histories.
REFERENCES
Jacq C., Nélias D., Lormand G., Girodin D., 2002, “Development of a Three-Dimensional Semi-Analytical Elastic-Plastic Contact Code,” ASME J. Tribol., 124 (4), 653-667.
Liu S., Wang Q., 2001, “A Three-Dimensional Thermomechanical Model of Contact Between Non- Conforming Rough Surfaces,” ASME J. Tribol., 123, 17-26.
Boucly V., Nélias D., Liu S., Wang Q.J., Keer L.M., 2005, “Contact Analyses for Bodies with Frictional Heating and Plastic Behavior,” ASME J. Tribol., 127 (2), 355-364.
Polonsky I.A., Keer L.M., 1999, “A Numerical Method for Solving Rough Contact Problems Based on the Multi-Level Multi-Summation and Conjugate Gradient Techniques,” Wear, 231, 206-219.
Fotiu P.A., Nemat-Nasser S., 1996, “A Universal Integration Algorithm for Rate-Dependant Elastoplasticity,” Comput. Struct., 59, 1173-1184.
Nélias D., Boucly V., Brunet M., 2006, “Elastic-Plastic Contact between Rough Surfaces: Proposal for a Wear or Running-in Model,” ASME J. Tribol., 128 (2), 236–244.
Chiu Y.P., 1977, “On the Stress Field Due to Initial Strains in a Cuboid Surrounded by an Infinite Elastic Space,” ASME J. Appl. Mech., 44, 587-590.
Chiu Y.P., 1978, “On the Stress Field and Surface Deformation in a Half-Space With a Cuboidal Zone in which Initial Strains Are Uniform,” ASME J. Appl. Mech., 45, 302-306.
Gallego L., Nélias D., 2007, “Modeling of Fretting Wear under Gross Slip and Partial Slip Conditions,” ASME J. Tribol., 129 (3), 528-535.
Nélias D., Antaluca E., Boucly V., 2007, “Rolling of an Elastic Ellipsoid upon an Elastic-Plastic Flat”. ASME J. Tribol., 129 (4), 791-800.
Antaluca E., Nélias D., 2008, “Contact Fatigue Analysis of a Dented Surface in a Dry Elastic-Plastic Circular Point Contact”. Tribology Letters, 29 (2), 139-153.
Warren A.W., Guo Y.B., 2005, “Fast Methods for Solving Rough Contact Problems: a Comparative Study,” Trib Trans., 48, 436-441.
Hamdi H., Zahouani H., Bergheau J.-M., 2004, “Residual Stresses Computation in a Grinding Process,” J. Mat. Processing Techn., 147 (3), 277-285.
Boucly V., Nélias D., Green I., 2007, “Modeling of Rolling and Sliding Contact between Two Asperities”. ASME J. Tribol., 129 (2), 235-245.
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Nélias, D., Boucly, V. Prediction of grinding residual stresses. Int J Mater Form 1 (Suppl 1), 1115–1118 (2008). https://doi.org/10.1007/s12289-008-0175-0
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DOI: https://doi.org/10.1007/s12289-008-0175-0