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Titlebook: Solution of Superlarge Problems in Computational Mechanics; James H. Kane,Arthur D. Carlson,Donald L. Cox Book 1989 Plenum Press, New York

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書目名稱Solution of Superlarge Problems in Computational Mechanics
編輯James H. Kane,Arthur D. Carlson,Donald L. Cox
視頻videohttp://file.papertrans.cn/872/871711/871711.mp4
圖書封面Titlebook: Solution of Superlarge Problems in Computational Mechanics;  James H. Kane,Arthur D. Carlson,Donald L. Cox Book 1989 Plenum Press, New York
描述There is a need to solve problems in solid and fluid mechanics that currently exceed the resources of current and foreseeable supercomputers. The issue revolves around the number of degrees of freedom of simultaneous equations that one needs to accurately describe the problem, and the computer storage and speed limitations which prohibit such solutions. The goals of tHis symposium were to explore some of the latest work being done in both industry and academia to solve such extremely large problems, and to provide a forum for the discussion and prognostication of necessary future direc- tions of both man and machine. As evidenced in this proceedings we believe these goals were met. Contained in this volume are discussions of: iterative solvers, and their application to a variety of problems, e.g. structures, fluid dynamics, and structural acoustics; iterative dynamic substructuring and its use in structural acoustics; the use of the boundary element method both alone and in conjunction with the finite element method; the application of finite difference methods to problems of incompressible, turbulent flow; and algorithms amenable to concurrent computations and their applications.
出版日期Book 1989
關(guān)鍵詞acoustics; algebra; boundary element method; computational mechanics; finite element method; flow; fluid; f
版次1
doihttps://doi.org/10.1007/978-1-4613-0535-4
isbn_softcover978-1-4612-7854-2
isbn_ebook978-1-4613-0535-4
copyrightPlenum Press, New York 1989
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Element-By-Element Algorithms for Nonsymmetric Matrix Problems Arising in Fluids,rative strategy employed is based on the generalized minimum residual (GMRES) procedure origi-nally proposed by Saad and Shultz. Two levels of preconditioning are investigated. Applications to problems of high-speed compressible flow illustrate the effectiveness of the scheme.
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A Substructure-Based Parallel Algorithm for Large Structure Eigenvalue Problems,as large, because basis vectors that do not enhance convergence significantly are automatically removed from the subspace, decreasing storage requirements. A numerical example demonstrates the method and shows the results that can be expected.
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