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200 10$aSymplectic elasticity$b[electronic resource] /$fWeian Yao, Wanxie Zhong, Chee Wah Lim
210   $aSingapore ;$aHackensack, N.J. $cWorld Scientific Publishing$dc2009
215   $a1 online resource (315 p.)
300   $aDescription based upon print version of record.
311   $a981-277-870-5 
320   $aIncludes bibliographical references.
327   $aContents; Preface; Preface to the Chinese Edition; Foreword to the Chinese Edition; Nomenclature; 1. Mathematical Preliminaries; 2. Fundamental Equations of Elasticity and Variational Principle; 3. The Timoshenko Beam Theory and Its Extension; 4. Plane Elasticity in Rectangular Coordinates; 5. Plane Anisotropic Elasticity Problems; 6. Saint-Venant Problems for Laminated Composite Plates; 7. Solutions for Plane Elasticity in Polar Coordinates; 8. Hamiltonian System for Bending of Thin Plates; References; About the Authors
330   $aThis book explains the new solution methodology by discussing plane isotropic elasticity, multiple layered plate, anisotropic elasticity, sectorial plate and thin plate bending problems in detail. A number of existing problems without analytical solutions within the framework of classical approaches are solved analytically using this symplectic approach. Symplectic methodologies can be applied not only to problems in elasticity, but also to other solid mechanics problems. In addition, it can also be extended to various engineering mechanics and mathematical physics fields, such as vibration, w
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606   $aSymplectic spaces
615  0$aElasticity.
615  0$aSymplectic spaces.
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701   $aLim$b Chee Wah$0517192
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