The state of stress of an anisotropic half-plane with an elliptic inclusion

Autor:	L. G. Smirnov, I. I. Fedik, S. V. Priimak
Rok vydání:	1993
Předmět:	Statistics and Probability Plane (geometry) Applied Mathematics General Mathematics Mathematical analysis State (functional analysis) Orthotropic material Domain (mathematical analysis) Stress (mechanics) Thermal Calculus Inclusion (mineral) Anisotropy Mathematics
Zdroj:	Journal of Soviet Mathematics. 65:1995-2002
ISSN:	1573-8795 0090-4104
DOI:	10.1007/bf01097488
Popis:	One solves the problem of the determination of the state of stress in an anisotropic half-plane in the presence of an elliptic inclusion of the same material, subjected to a preliminary strain. This problem is equivalent to the problem of the determination of the state of stress in a half-plane, due to a thermal “patch, ” coinciding with the inclusion domain. The solution of the problem is given in complex potentials. The case of an orthotropic half-plane with a circular inclusion is considered in detail. The results are illustrated by graphs.
Databáze:	OpenAIRE
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