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＜E-Book＞
Mixed Finite Element Methods and Applications / by Daniele Boffi, Franco Brezzi, Michel Fortin
(Springer Series in Computational Mathematics. ISSN:21983712 ; 44)

Edition	1st ed. 2013.
Publisher	(Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer)
Year	2013
Language	English
Size	XIV, 685 p : online resource
Authors	*Boffi, Daniele author Brezzi, Franco author Fortin, Michel author SpringerLink (Online service)
Subjects	LCSH:Mathematics -- Data processing  All Subject Search LCSH:Mechanics, Applied FREE:Computational Mathematics and Numerical Analysis FREE:Computational Science and Engineering FREE:Engineering Mechanics
Notes	Preface -- Variational Formulations and Finite Element Methods -- Function Spaces and Finite Element Approximations -- Algebraic Aspects of Saddle Point Problems -- Saddle Point Problems in Hilbert spaces -- Approximation of Saddle Point Problems -- Complements: Stabilisation Methods, Eigenvalue Problems -- Mixed Methods for Elliptic Problems -- Incompressible Materials and Flow Problems -- Complements on Elasticity Problems -- Complements on Plate Problems -- Mixed Finite Elements for Electromagnetic Problems -- Index.         Non-standard finite element methods, in particular mixed methods, are central to many applications. In this text the authors, Boffi, Brezzi and Fortin present a general framework, starting with a finite dimensional presentation, then moving on to formulation in Hilbert spaces and finally considering approximations, including stabilized methods and eigenvalue problems. This book also provides an introduction to standard finite element approximations, followed by the construction of elements for the approximation of mixed formulations in H(div) and H(curl). The general theory is applied to some classical examples: Dirichlet's problem, Stokes' problem,  plate problems, elasticity and electromagnetism HTTP:URL=https://doi.org/10.1007/978-3-642-36519-5

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