Crack problems for a rectangular plate and an infinite strip | Zendy

M. B. Civelek | Zendy; F. Erdoğan | Zendy

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Crack problems for a rectangular plate and an infinite strip

Author(s) -

M. B. Civelek,

F. Erdoğan

Publication year - 1982

Publication title -

international journal of fracture

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.973

H-Index - 95

eISSN - 1573-2673

pISSN - 0376-9429

DOI - 10.1007/bf00016570

Subject(s) - tension (geology) , perpendicular , bending of plates , enhanced data rates for gsm evolution , plane (geometry) , bending , beam (structure) , geometry , plate theory , mathematics , structural engineering , fissure , symmetry (geometry) , mathematical analysis , materials science , engineering , boundary value problem , composite material , telecommunications , ultimate tensile strength

In this paper, the general plane problem for an infinite strip containing multiple cracks perpendicular to its boundaries is considered. The problem is reduced to a system of singular integral equations. Two specific problems of practical interest are then studied in detail. The first is the investigation of the interaction effect of multiple edge cracks in a plate or beam under tension or bending. The second problem is that of a rectangular plate containing an arbitrarily oriented crack in the plane of symmetry. Particular emphasis is placed on studying the problem of a plate containing an edge crack and subjected to concentrated forces. The plate has the dimensions of a standard compact tension specimen and is intended to simulate the CTS.

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