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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

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Reference TypeJournal (article/letter/editorial)
TitleMathematical aspects of application of the method of boundary integral equations to solution of problems of the theory of elasticity for solids with cracks
JournalStrength of Materials
AuthorsYakimchuk, D. K.Author
Kvitka, A. L.Author
Year1980 (July)Volume12
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/bf00767464Search in ResearchGate
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Mindat Ref. ID10236038Long-form Identifiermindat:1:5:10236038:9
GUID0
Full ReferenceYakimchuk, 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
Plain TextYakimchuk, 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
In(n.d.) Strength of Materials Vol. 12. Springer Science and Business Media LLC

See Also

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Kvitka, A. L., Voroshko, P. P., Kravchenko, V. I., Yakimchuk, D. K. (1980) Application of the finite-element method and the method of boundary integral equations to study the stress-strain state of complex structural components. Strength of Materials, 12. 1309-1319 doi:10.1007/bf00776173
Mashinda, I., Yakimchuk, D. K. (1986) Evaluating the accuracy of solutions to problems of the theory of elasticity, obtained in a scheme of the method of boundary integral equations. Report 2. Strength of Materials, 18. 791-795 doi:10.1007/bf01523961
Yakimchuk, D. K., Mashinda, I. (1983) Evaluation of the accuracy of solutions of problems of the theory of elasticity obtained in the schema of the method of boundary integral equations. Communication 1. Strength of Materials, 15. 1723-1725 doi:10.1007/bf01523156
Voroshko, P. P., Kvitka, A. L., Yakimchuk, D. K. (1978) Application of the Monte Carlo method to solving mixed problems in the theory of harmonic functions. Strength of Materials, 10. 160-164 doi:10.1007/bf01524632
Yakimchuk, D. K., Kvitka, A. L. (1986) Combined scheme employing the boundary-integralequation and finite-element methods to smooth over and define more precisely solutions to problems of the statics of elasticity theory. Strength of Materials, 18. 372-374 doi:10.1007/bf01523072
Yakimchuk, D. K. (1981) Numerical stability of the procedure of the method of boundary integral equations in solving the first two basic problems of the theory of elasticity and of the theory of harmonic functions. Strength of Materials, 13. 868-873 doi:10.1007/bf00767307
Voroshko, P. P., Kvitka, A. L., Novikov, N. V. (1973) Solution of axisymmetric problems of the theory of elasticity. I. Strength of Materials, 5. 361-363 doi:10.1007/bf00762664
Voroshko, P. P., Kvitka, A. L., Tsybenko, A. S. (1973) Use of the method of random walk to solve problems of the theory of elasticity. Strength of Materials, 5. 447-452 doi:10.1007/bf00762816
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
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
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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