Mechanics of Solids (about journal) Mechanics of Solids
A Journal of Russian Academy of Sciences
 Founded
in January 1966
Issued 6 times a year
Print ISSN 0025-6544
Online ISSN 1934-7936

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K. F. Chernykh, "Generalized Flamant problem (linear and nonlinear approaches," Mech. Solids. 36 (5), 1-13 (2001)
Year 2001 Volume 36 Number 5 Pages 1-13
Title Generalized Flamant problem (linear and nonlinear approaches
Author(s) K. F. Chernykh (St. Petersburg)
Abstract The Flamant problem in the usual sense is the problem of linear elasticity for a half-plane with concentrated forces and torques applied to its boundary. Our generalization concerns the generalized antiplane deformation, boundaries of a more general structure, and the incorporation of geometrical and physical nonlinearities. We use the notation and some relations from [1-5].
References
1.  K. F. Chernykh, Nonlinear Theory of Elasticity in Engineering [in Russian], Mashinostroenie, Moscow, 1986.
2.  K. F. Chernykh, Introduction to Anisotropic Elasticity [in Russian], Nauka, Moscow, 1988.
3.  K. F. Chernykh and Z. N. Litvinenkova, Theory of Large Elastic Deformations [in Russian], Izd-vo LGU, Leningrad, 1988.
4.  K. F. Chernykh, Introduction to the Physically and Geometrically Nonlinear Theory of Cracks [in Russian], Nauka, Moscow, 1996.
5.  K. F. Chernykh, Nonlinear Theory of Anisotropic Elasticity, Begell, New York, 1998.
6.  V. V. Novozhilov and K. F. Chernykh, "On "true" measures of stress and strain in nonlinear mechanics of deformable bodies," Izv. AN MTT [Mechanics of Solids], No. 5, pp. 73-79, 1987.
7.  V. V. Novozhilov, Theory of Elasticity [in Russian], Sudpromgiz, Leningrad, 1958.
8.  K. F. Chernykh, Nonlinear Singular Elasticity. Part 2. Applications [in Russian], St. Petersburg, 1998.
9.  K. F. Chernykh, Nonlinear Singular Elasticity. Part 1. Theory [in Russian], St. Petersburg, 1999.
Received 23 March 1999
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