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NUMERICAL SOLUTION OF THE FLAT PROBLEM OF ELASTICITY THEORY WITH TAKING INTO ACCOUNT THE ANISOTROPY OF MATERIALS

J N Nizomov / A A Hojiboe / O A Hojiboev

Solving a problem of stress concentration around the contour of holes under different loads in anisotropic medium based on boundary integral approach is presented in this paper.

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NUMERICAL SOLUTION OF THE FLAT PROBLEM OF ELASTICITY THEORY WITH TAKING INTO ACCOUNT THE ANISOTROPY OF MATERIALS

J N Nizomov / A A Hojiboe / O A Hojiboev

Solving a problem of stress concentration around the contour of holes under different loads in anisotropic medium based on boundary integral approach is presented in this paper.

NUMERICAL SOLUTION OF THE FLAT PROBLEM OF ELASTICITY THEORY WITH TAKING INTO ACCOUNT THE ANISOTROPY OF MATERIALS

J N Nizomov / A A Hojiboe / O A Hojiboev

Solving a problem of stress concentration around the contour of holes under different loads in anisotropic medium based on boundary integral approach is presented in this paper.

Zugriff

Seitennavigation

Dokumentinformationen

Ähnliche Titel

Exportieren, teilen und zitieren

Dokumentinformationen

Titel:

NUMERICAL SOLUTION OF THE FLAT PROBLEM OF ELASTICITY THEORY WITH TAKING INTO ACCOUNT THE ANISOTROPY OF MATERIALS

Beteiligte:

J N Nizomov (Autor:in) / A A Hojiboe (Autor:in) / O A Hojiboev (Autor:in)

Erschienen in:

Structural Mechanics of Engineering Constructions and Buildings, Vol 0, Iss 1, Pp 3-7 (2012)

Erscheinungsdatum:

2012

ISSN:

1815-5235 , 2587-8700

Medientyp:

Aufsatz (Zeitschrift)

Format:

Elektronische Ressource

Sprache:

Unbekannt

Schlagwörter:

анизотропия , ортотропная пластина , изотропная пластина , трещина , численное решение , плоская задача , отверстие , подземные сооружения , массив горных пород , бесконечная область , Architectural engineering. Structural engineering of buildings , TH845-895

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