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Kovalenko, G. P. (1994) Reduction of elasticity theory boundary problems for inhomogeneous media to sets of integral equations. Journal of Mathematical Sciences, 68. 642-644 doi:10.1007/bf01249396

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Reference TypeJournal (article/letter/editorial)
TitleReduction of elasticity theory boundary problems for inhomogeneous media to sets of integral equations
JournalJournal of Mathematical Sciences
AuthorsKovalenko, G. P.Author
Year1994 (February)Volume68
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/bf01249396Search in ResearchGate
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Mindat Ref. ID10177697Long-form Identifiermindat:1:5:10177697:6
GUID0
Full ReferenceKovalenko, G. P. (1994) Reduction of elasticity theory boundary problems for inhomogeneous media to sets of integral equations. Journal of Mathematical Sciences, 68. 642-644 doi:10.1007/bf01249396
Plain TextKovalenko, G. P. (1994) Reduction of elasticity theory boundary problems for inhomogeneous media to sets of integral equations. Journal of Mathematical Sciences, 68. 642-644 doi:10.1007/bf01249396
In(n.d.) Journal of Mathematical Sciences Vol. 68. Springer Science and Business Media LLC

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Martynov, N. I. (2014) Integral equations of plane static boundary value problems in the moment elasticity theory of inhomogeneous isotropic media. Computational Mathematics and Mathematical Physics, 54 (11). 1725-1736 doi:10.1134/s0965542514110098
Voroshko, P. P. (1996) Effective construction of integral equations of potential theory for basic boundary problems of the theory of elasticity. Report 1. Strength of Materials, 28. 386-391 doi:10.1007/bf02330859
Popov, V. G. (2023) Two-Dimensional Dynamic Problems of the Theory of Elasticity Reduced to Singular Integral Equations with Immobile Singularities. Journal of Mathematical Sciences, 270 (1) 107-122 doi:10.1007/s10958-023-06335-y
Podil'chuk, Yu. N., Kirichenko, A. M. (1994) The first and second fundamental boundary-value problems of elasticity theory for a transversally isotropic paraboloid of revolution. Journal of Mathematical Sciences, 68. 779-785 doi:10.1007/bf01672647
Yakimchuk, D. K., Kvitka, A. L. (1980) Mathematical aspects of application of the method of boundary integral equations to solution of problems of the theory of elasticity for solids with cracks. Strength of Materials, 12. 824-831 doi:10.1007/bf00767464
Oskolkov, A. P., Shadiev, R. (1994) Towards a theory of global solvability on [0, ?) of initial-boundary value problems for the equations of motion of oldroyd and Kelvin?Voight fluids. Journal of Mathematical Sciences, 68. 240-253 doi:10.1007/bf01249338
Kalynyak, B. M. (2000) Integration of equations of one-dimensional problems of elasticity and thermoelasticity for inhomogeneous cylindrical bodies. Journal of Mathematical Sciences, 99. 1662-1670 doi:10.1007/bf02674190
Vishnevskii, K. V., Kushnir, R. M. (1997) Boundary integral equations for a body with inhomogeneous inclusions. Journal of Mathematical Sciences, 86. 2552-2555 doi:10.1007/bf02356095
Lavrenyuk, M. V. (2015) Application of a Modified Boundary-Element Method to Problems of the Elasticity Theory in Piecewise Homogeneous Anisotropic Media. Journal of Mathematical Sciences, 208. 400-408 doi:10.1007/s10958-015-2454-x
Zhuravlev, V. F. (2012) Boundary-value problems for integral equations with degenerate kernel. Journal of Mathematical Sciences, 187. 413-431 doi:10.1007/s10958-012-1073-z
Sushko, O. P., Khai, M. V. (1996) Solution of problems of the theory of elasticity for a half-space with planar boundary cracks. Journal of Mathematical Sciences, 79. 1434-1438 doi:10.1007/bf02362799
 
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