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Two-dimensional theories deduced from three-dimensional theory for a transversely isotropic body--I. Plate problems
Fei-Yue Wang
1990
发表期刊International Journal of Solids and Structures
卷号26期号:4页码:455-470
摘要The problem of deducing two-dimensional theories form the three-dimensional theory for a transversely isotropic body is in vestigated. It is shown that the spatial displacements of a three-dimensional body can be represented by the mid-place displacements and their derivatives and that the general deformation can be decomposed to two independents parts: the asymmetric deformation ( plate problems) and the symmetric part (plate problems) . The exact equations for the homogeneous transversely isotropic plates and the approximate equations for the transversely isotropic plates under transverse loads and derived directly from the three-dimensional theory. Torsion of a rectangular plate and bending of an infinitely large plate with a circular hole are examined to illustrate the application of the plate theory developed
关键词Two--dimensional Three-dimensional
文献类型期刊论文
条目标识符http://ir.ia.ac.cn/handle/173211/14899
专题09年以前成果
通讯作者Fei-Yue Wang
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Fei-Yue Wang. Two-dimensional theories deduced from three-dimensional theory for a transversely isotropic body--I. Plate problems[J]. International Journal of Solids and Structures,1990,26(4):455-470.
APA Fei-Yue Wang.(1990).Two-dimensional theories deduced from three-dimensional theory for a transversely isotropic body--I. Plate problems.International Journal of Solids and Structures,26(4),455-470.
MLA Fei-Yue Wang."Two-dimensional theories deduced from three-dimensional theory for a transversely isotropic body--I. Plate problems".International Journal of Solids and Structures 26.4(1990):455-470.
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