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Title: Torsion of a composite beam of rectangular cross-section consisting of $n$ isotropic media with interfaces parallel to one of the sides (English)
Author: Ghosh, Basudev
Language: English
Journal: Aplikace matematiky
ISSN: 0373-6725
Volume: 15
Issue: 4
Year: 1970
Pages: 245-254
Summary lang: English
Summary lang: Czech
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Category: math
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Summary: In this paper the torsion problem of a composite beam of rectangular cross-section composed of $n$ different isotropic media with interfaces parallel to one side is solved adopting a procedure based on the use of Green's function for a composite body and Fourier sine transform. An example of a composite beam formed of three media is considered and dependence of the position of occurrence of maximum stress on the ration of rigidity moduli is observed. (English)
Keyword: mechanics of solids
MSC: 73-35
idZBL: Zbl 0197.21802
idMR: MR0263291
DOI: 10.21136/AM.1970.103293
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Date available: 2008-05-20T17:48:13Z
Last updated: 2020-07-28
Stable URL: http://hdl.handle.net/10338.dmlcz/103293
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Reference: [1] Kötter K.: .S. B. Kgl. Preuss. Akad. Wiss. Math. Phys. Klasse, (1908), 935-955.
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Reference: [3] Seth B. R.: .Proc. Camb. Phil. Soc., (1934), 139-140, 392-403.
Reference: [4] Arutyunyan N. H.: .PMM (English translation), (1949), 13, 107-112. Zbl 0037.10702
Reference: [5] Abramian B. L., and Babloian A. A.: .PMM (English translation), (1960), 24, 341 - 349.
Reference: [6] Deutsch E.: .Proc. Glasgow Math. Assoc., (1962), 5, 176-182, Zbl 0173.26903
Reference: [7] Ince E. L.: Ordinary differential equations.(1962), 254-258.
Reference: [8] Morse P. M., Feshbach H.: Method of theoretical physics, part I.(1953), 799-800.
Reference: [9] Sokolnikoff I. S.: Mathematical theory of elasticity.(1956), 128-131. Zbl 0070.41104, MR 0075755
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