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Titlebook: Analysis of Shells and Plates; Phillip L. Gould Textbook 1988 Springer-Verlag New York Inc. 1988 Fundament.cement.elasticity.geometry.inst

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期刊全称Analysis of Shells and Plates
影响因子2023Phillip L. Gould
视频videohttp://file.papertrans.cn/157/156440/156440.mp4
图书封面Titlebook: Analysis of Shells and Plates;  Phillip L. Gould Textbook 1988 Springer-Verlag New York Inc. 1988 Fundament.cement.elasticity.geometry.inst
影响因子The study ofthree-dimensional continua has been a traditional part of graduate education in solid mechanics for some time. With rational simplifications to the three-dimensional theory of elasticity, the engineering theories of medium-thin plates and of thin shells may be derived and applied to a large class of engi­ neering structures distinguished by a characteristically small dimension in one direction. Often, these theories are developed somewhat independently due to their distinctive geometrical and load-resistance characteristics. On the other hand, the two systems share a common basis and might be unified under the classification of Surface Structures after the German term Fliichentragwerke. This common basis is fully exploited in this book. A substantial portion of many traditional approaches to this subject has been devoted to constructing classical and approximate solutions to the governing equations of the system in order to proceed with applications. Within the context of analytical, as opposed to numerical, approaches, the limited general­ ity of many such solutions has been a formidable obstacle to applications involving complex geometry, material properties, and/or l
Pindex Textbook 1988
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Carlos G. Acevedo-Rocha,Manfred T. Reetzof such an element was considered in chapter 2 (see figures 2-2 and 2-4). Here, we show the entire thickness . with the coordinate ζ defined in the direction of .. and depict a differential volume element .α .β .ζ with thickness .ζ, parallel to and displaced from the middle surface a distance ζ.
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https://doi.org/10.1007/978-1-4939-1053-3equilibrium. In turn, a simplified subset of the equilibrium equations formed the basis of the membrane theory of shells, for which many important practical applications were illustrated. Although membrane action in a shell is desirable from the dual standpoints of mathematical simplification and ma
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Michael Wibral,Raul Vicente,Michael Lindnerending theory of shells, referred to a system of orthogonal curvilinear coordinates. Also, we developed strain energy and potential energy expressions that can be incorporated into an energy formulation of the shell theory. In this chapter, these equations are specialized for various classes of shel
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