Compatibility Equations in the Theory of Elasticity
Author:
Affiliation:
1. Institute of General Mechanics, RWTH Aachen, Templergraben 64, Aachen, D-52062, Germany
2. Department of Automatics and Biomechanics, Technical University of Ło´dz´, 1/15 Stefanowski St., 90-924 Ło´dz´, Poland
Abstract
Publisher
ASME International
Subject
General Engineering
Link
http://asmedigitalcollection.asme.org/vibrationacoustics/article-pdf/125/2/244/5827833/244_1.pdf
Reference24 articles.
1. Borodachev, N. M. , 1995, “About One Approach in the Solution of 3D Problem of the Elasticity in Stresses,” Int. J. Appl. Mech., 31(12), pp. 38–44.
2. Vasil’yev, V. V., and Fedorov, L. V., 1996, “To the Problem of the Theory of Elasticity, Formulated in Stresses,” Mech. Solids, 31(2), pp. 82–92.
3. Pobedrya, B. Ye., Sheshenin, S. V., and Holmatov, T., 1988, Problem in Stresses, Tashkent, Fan (in Russian).
4. Awrejcewicz, J., and Krys’ko, V. A., 2002, Nonclassical Thermoelastic Problems in Nonlinear Dynamics of Shells, Springer-Verlag, Berlin.
5. Ostrosablin, N. I. , 1997, “Compatibility Equations of Small Deformations and Stress Functions,” J. Appl. Mech. Tech. Phys., 38(5), pp. 774–783.
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