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Titlebook: Antiplane Elastic Systems; L. M. Milne-Thomson Book 1962 Springer-Verlag OHG Berlin · G?ttingen · Heidelberg 1962 Finite.Lie.Potential.Pro

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期刊全稱Antiplane Elastic Systems
影響因子2023L. M. Milne-Thomson
視頻videohttp://file.papertrans.cn/159/158647/158647.mp4
學(xué)科分類Ergebnisse der angewandten Mathematik
圖書封面Titlebook: Antiplane Elastic Systems;  L. M. Milne-Thomson Book 1962 Springer-Verlag OHG Berlin · G?ttingen · Heidelberg 1962 Finite.Lie.Potential.Pro
影響因子The term antiplane was introduced by L. N. G. FlLON to describe such problems as tension, push, bending by couples, torsion, and flexure by a transverse load. Looked at physically these problems differ from those of plane elasticity already treated * in that certain shearing stresses no longer vanish. This book is concerned with antiplane elastic systems in equilibrium or in steady motion within the framework of the linear theory, and is based upon lectures given at the Royal Naval College, Greenwich, to officers of the Royal Corps of Naval Constructors, and on technical reports recently published at the Mathematics Research Center, United States Army. My aim has been to tackle each problem, as far as possible, by direct rather than inverse or guessing methods. Here the complex variable again assumes an important role by simplifying equations and by introducing order into much of the treatment of anisotropic material. The work begins with an introduction to tensors by an intrinsic method which starts from a new and simple definition. This enables elastic properties to be stated with conciseness and physical clarity. This course in no way commits the reader to the exclusive use of t
Pindex Book 1962
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Astrophysics and Space Science LibraryIn this introduction we shall be concerned with a simple approach to tensor algebra, and the tensor formulation of stress, deformation and energy, leading to .’s law, the properties of anisotropy, and considerations of elastic symmetry.
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Observation of Stellar X-Ray SourcesConsider a cylindrical or prismatic rod of any form of cross-section bounded by plane ends perpendicular to the generators.
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