Sinopsis
Since their emergence, finite element methods have taken a place as one of the most versatile and powerful methodologies for the approximate numerical solution of Partial Differential Equations. These methods are used in incompressible fluid flow, heat, transfer, and other problems. This book provides researchers and practitioners with a concise guide to the theory and practice of least-square finite element methods, their strengths and weaknesses, established successes, and open problems.
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De la contraportada
The book examines theoretical and computational aspects of least-squares finite element methods(LSFEMs) for partial differential equations (PDEs) arising in key science and engineering applications. It is intended for mathematicians, scientists, and engineers interested in either or both the theory and practice associated with the numerical solution of PDEs.
The first part looks at strengths and weaknesses of classical variational principles, reviews alternative variational formulations, and offers a glimpse at the main concepts that enter into the formulation of LSFEMs. Subsequent parts introduce mathematical frameworks for LSFEMs and their analysis, apply the frameworks to concrete PDEs, and discuss computational properties of resulting LSFEMs. Also included are recent advances such as compatible LSFEMs, negative-norm LSFEMs, and LSFEMs for optimal control and design problems. Numerical examples illustrate key aspects of the theory ranging from the importance of norm-equivalence to connections between compatible LSFEMs and classical-Galerkin and mixed-Galerkin methods. Pavel Bochev is a Distinguished Member of the Technical Staff at Sandia National Laboratories with research interests in compatible discretizations for PDEs, multiphysics problems, and scientific computing. Max Gunzburger is Frances Eppes Professor of Scientific Computing and Mathematics at Florida State University and recipient of the W.T. and Idelia Reid Prize in Mathematics from the Society for Industrial and Applied Mathematics.
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Least-Squares Finite Element Methods (Applied Mathematical Sciences, 166).
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2009th ed. 16 x 23 cm. 682 pages. Hardcover Versand aus Deutschland / We dispatch from Germany via Air Mail. Einband bestoßen, daher Mängelexemplar gestempelt, sonst sehr guter Zustand. Imperfect copy due to slightly bumped cover, apart from this in very good condition. Stamped. Sprache: Englisch. Nº de ref. del artículo: 8457VB
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Least-Squares Finite Element Methods (Applied Mathematical Sciences, 166)
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Least-Squares Finite Element Methods (Applied Mathematical Sciences, 166)
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Least-Squares
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Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Puts least-squares finite element methods on a common mathematically sound foundationReviews strengths and weaknesses, successes and open problems of finite element methodsAppendices include results from functional analysis and standard fin. Nº de ref. del artículo: 5909911
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Least-Squares Finite Element Methods
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Springer-Verlag New York Inc., 2009
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ISBN 13: 9780387308883
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Least-Squares Finite Element Methods
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ISBN 10: 0387308881
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Buch. Condición: Neu. Neuware - Since their emergence in the early 1950s, nite element methods have become one of the most versatile and powerful methodologies for the approximate numerical solution of partial differential equations. At the time of their inception, nite e- ment methods were viewed primarily as a tool for solving problems in structural analysis. However, it did not take long to discover that nite element methods could be applied with equal success to problems in other engineering and scienti c elds. Today, nite element methods are also in common use, and indeed are often the method of choice, for incompressible uid ow, heat transfer, electromagnetics, and advection-diffusion-reaction problems, just to name a few. Given the early conn- tion between nite element methods and problems engendered by energy minimi- tion principles, it is not surprising that the rst mathematical analyses of nite e- ment methods were given in the environment of the classical Rayleigh-Ritz setting. Yet again, using the fertile soil provided by functional analysis in Hilbert spaces, it did not take long for the rigorous analysis of nite element methods to be extended to many other settings. Today, nite element methods are unsurpassed with respect to their level of theoretical maturity. Nº de ref. del artículo: 9780387308883
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