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Numerical methods for mixed finite element problems applications to incompressible materials and contact problems Jean Deteix, Thierno Diop, Michel Fortin

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Deteix, Jean [VerfasserIn]

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Materialtyp: Text

TextSprache: Englisch Reihen: ; 2318 | Lecture notes in mathematics ; 2318Verlag: Cham, Switzerland Springer Nature [2022]Copyright-Datum: © 2022Beschreibung: vi, 114 Seiten Illustrationen, Diagramme 24 cmInhaltstyp:

Text

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ohne Hilfsmittel zu benutzen

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Band

ISBN:

9783031126154

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Andere physische Formen: Kein Titel; Erscheint auch als: Numerical Methods for Mixed Finite Element ProblemsAndere Klassifikation:

SK 950
SI 850
74S05
65N22
65F10
65F08
74B20
74M15
31.76
33.06

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Zusammenfassung: Klappentext: This book focuses on iterative solvers and preconditioners for mixed finite element methods. It provides an overview of some of the state-of-the-art solvers for discrete systems with constraints such as those which arise from mixed formulations. Starting by recalling the basic theory of mixed finite element methods, the book goes on to discuss the augmented Lagrangian method and gives a summary of the standard iterative methods, describing their usage for mixed methods. Here, preconditioners are built from an approximate factorisation of the mixed system. A first set of applications is considered for incompressible elasticity problems and flow problems, including non-linear models. An account of the mixed formulation for Dirichlet’s boundary conditions is then given before turning to contact problems, where contact between incompressible bodies leads to problems with two constraints. This book is aimed at graduate students and researchers in the field of numerical methods and scientific computing.Andere Ausgaben: Erscheint auch als (Online-Ausgabe): / Deteix, Jean: Numerical Methods for Mixed Finite Element Problems

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Medientyp	Aktuelle Bibliothek	Sammlung	Standort	Signatur	Status	Fälligkeitsdatum	Barcode
Buch	Gebäude E2 3 (UdS Campusbibliothek für Informatik und Mathematik)	Campusbibliothek für Informatik und Mathematik (E2 3)	Series (GF)	LNM 2318 (Regal durchstöbern(Öffnet sich unterhalb))	Verfügbar		2202000629191

Regale von HOMEBRANCH: Universität des Saarlandes Fachrichtung Mathematik durchstöbern, Standort: Series (GF), Sammlung: Campusbibliothek für Informatik und Mathematik (E2 3) Regalbrowser ausblenden (Regal ausblenden)

Zurück								Weiter
Zurück	LNM 2315 Convolution-like structures, differential operators and diffusion processes	LNM 2316 The characterization of finite elasticities factorization theory in Krull monoids via convex geometry	LNM 2317 The Hasse - Noether correspondence 1925-1935 English translation with extensive commentary	LNM 2318 Numerical methods for mixed finite element problems applications to incompressible materials and contact problems	LNM 2319 Convex cones geometry and probability	LNM 232 Tauberian remainder theorems	LNM 2320 Real-variable theory of Hardy spaces associated with generalized Herz spaces of Rafeiro and Samko	Weiter

Klappentext: This book focuses on iterative solvers and preconditioners for mixed finite element methods. It provides an overview of some of the state-of-the-art solvers for discrete systems with constraints such as those which arise from mixed formulations. Starting by recalling the basic theory of mixed finite element methods, the book goes on to discuss the augmented Lagrangian method and gives a summary of the standard iterative methods, describing their usage for mixed methods. Here, preconditioners are built from an approximate factorisation of the mixed system. A first set of applications is considered for incompressible elasticity problems and flow problems, including non-linear models. An account of the mixed formulation for Dirichlet’s boundary conditions is then given before turning to contact problems, where contact between incompressible bodies leads to problems with two constraints. This book is aimed at graduate students and researchers in the field of numerical methods and scientific computing.

Deteix, Jean: Numerical Methods for Mixed Finite Element Problems