Stability of two bodies interface under compression along cracks distributed in the interface. Exact solutions. 1. A case of unequal roots

A. N. Guz; I. A. Guz

Stability of two bodies interface under compression along cracks distributed in the interface. Exact solutions. 1. A case of unequal roots

A. N. Guz^*, I. A. Guz

^*Corresponding author for this work

School of Engineering & Physical Sciences

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

5 Citations (Scopus)

Abstract

The plane problem is considered using the three-dimensional linearized theory of stability for deformable bodies. Complex variables and potentials of above mentioned theory are applied. The problem is reduced to the linear conjugation of two analytical functions of the complex variables. Accurate problem solving as related to stability loss is obtained for the case of unequal roots of basis equation. Some mechanical effects are analyzed for elastic, elasto-plastic, compressible, incompressible, isotropic and orthotropic bodies.

Original language	English
Pages (from-to)	28-35
Number of pages	8
Journal	Prikladnaâ Mekhanika
Volume	33
Issue number	3
Publication status	Published - Mar 1997

ASJC Scopus subject areas

Mechanical Engineering
Metals and Alloys

Cite this

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abstract = "The plane problem is considered using the three-dimensional linearized theory of stability for deformable bodies. Complex variables and potentials of above mentioned theory are applied. The problem is reduced to the linear conjugation of two analytical functions of the complex variables. Accurate problem solving as related to stability loss is obtained for the case of unequal roots of basis equation. Some mechanical effects are analyzed for elastic, elasto-plastic, compressible, incompressible, isotropic and orthotropic bodies.",

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AU - Guz, A. N.

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N2 - The plane problem is considered using the three-dimensional linearized theory of stability for deformable bodies. Complex variables and potentials of above mentioned theory are applied. The problem is reduced to the linear conjugation of two analytical functions of the complex variables. Accurate problem solving as related to stability loss is obtained for the case of unequal roots of basis equation. Some mechanical effects are analyzed for elastic, elasto-plastic, compressible, incompressible, isotropic and orthotropic bodies.

AB - The plane problem is considered using the three-dimensional linearized theory of stability for deformable bodies. Complex variables and potentials of above mentioned theory are applied. The problem is reduced to the linear conjugation of two analytical functions of the complex variables. Accurate problem solving as related to stability loss is obtained for the case of unequal roots of basis equation. Some mechanical effects are analyzed for elastic, elasto-plastic, compressible, incompressible, isotropic and orthotropic bodies.

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ER -

Stability of two bodies interface under compression along cracks distributed in the interface. Exact solutions. 1. A case of unequal roots

Abstract

ASJC Scopus subject areas

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