Cubically anisotropic stress-strain states and finding them by the method of small parameter

I. M. Martynenko; M. A. Zhuravkov; V. A. Kazakevich; O. N. Sklyar

doi:10.1007/s10891-009-0219-4

Cubically anisotropic stress-strain states and finding them by the method of small parameter

I. M. Martynenko
, M. A. Zhuravkov
, V. A. Kazakevich
, O. N. Sklyar

Research output: Contribution to journal › Article › peer-review

Abstract

The application of the method of small parameter to finding the stress-strain state of cubically anisotropic bodies in three-dimensional spatial domains in the case of rectilinear elastic anisotropy has been given; the systems of differential equations of second order for its solution have been derived.

Original language	English
Pages (from-to)	584-587
Number of pages	4
Journal	Journal of Engineering Physics and Thermophysics
Volume	82
Issue number	3
DOIs	https://doi.org/10.1007/s10891-009-0219-4
State	Published - May 2009
Externally published	Yes

Keywords

Cubically anisotropic body
Method of small parameter
Stressed-strained state

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10.1007/s10891-009-0219-4

Cite this

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title = "Cubically anisotropic stress-strain states and finding them by the method of small parameter",

abstract = "The application of the method of small parameter to finding the stress-strain state of cubically anisotropic bodies in three-dimensional spatial domains in the case of rectilinear elastic anisotropy has been given; the systems of differential equations of second order for its solution have been derived.",

keywords = "Cubically anisotropic body, Method of small parameter, Stressed-strained state",

author = "Martynenko, \{I. M.\} and Zhuravkov, \{M. A.\} and Kazakevich, \{V. A.\} and Sklyar, \{O. N.\}",

year = "2009",

month = may,

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AU - Martynenko, I. M.

AU - Zhuravkov, M. A.

AU - Kazakevich, V. A.

AU - Sklyar, O. N.

PY - 2009/5

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AB - The application of the method of small parameter to finding the stress-strain state of cubically anisotropic bodies in three-dimensional spatial domains in the case of rectilinear elastic anisotropy has been given; the systems of differential equations of second order for its solution have been derived.

KW - Cubically anisotropic body

KW - Method of small parameter

KW - Stressed-strained state

UR - https://www.scopus.com/pages/publications/69949105879

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DO - 10.1007/s10891-009-0219-4

M3 - 文章

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JO - Journal of Engineering Physics and Thermophysics

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IS - 3

ER -

Cubically anisotropic stress-strain states and finding them by the method of small parameter

Abstract

Keywords

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