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Titlebook: Anisotropic Elastic Plates; Chyanbin Hwu Book 2010 Springer-Verlag US 2010 Anisotropic elasticity.Boundary Element Analysis.Chyanbin Hwu.L

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https://doi.org/10.1007/978-1-4615-5231-4ndary value problems are more complicated than the traction or displacement boundary value problems. Therefore, the usual step to deal with the elasticity problems is from simple geometry to complicated geometry and then from traction (or displacement) boundary to mixed boundary. This is exactly the
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Book 2010 only inplane load but also transverse load. In other words, both plane and plate bending problems as well as the stretching-bending coupling problems are all explained in this book...In addition to the introduction of the theory of anisotropic elasticity, several important subjects have are discuss
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like previous books on this subject.Provides a collection of.As structural elements, anisotropic elastic plates find wide applications in modern technology. The plates here are considered to be subjected to not only inplane load but also transverse load. In other words, both plane and plate bending
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Infinite Space, Half-Space, and Bimaterials,ralized plane stress or plane strain. This implies that at each point of the anisotropic plate there should be a plane of elastic symmetry which is parallel to the middle plane of a thin plate or normal to the generator of a long cylinder.
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Holes,uirement of one-to-one mapping, most of the solutions found in the literature either by Lekhnitskii or Stroh formalism are valid only for the elliptical holes. Exact analytical solutions have been found for various shapes of holes if the materials are restricted to the isotropic ones (Savin, 1961).
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,Coupled Stretching–Bending Analysis, cannot be applied. Because this kind of problems was solved by the complex variable formalism in two-dimensional deformation, it is hoped that similar formalism can be developed for the classical lamination theory.
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