Galerkin Finite Element Methods for Parabolic Problems, 2nd edition

Thomee, Vidar

ISBN 10: 3540331212 / ISBN 13: 9783540331216

Verlag: Secaucus, New Jersey, U.S.A.: Springer Verlag, 2006

Beschreibung

**INTERNATIONAL EDITION** Read carefully before purchase: This book is the international edition in mint condition with the different ISBN and book cover design, the major content is printed in full English as same as the original North American edition. The book printed in black and white, generally send in twenty-four hours after the order confirmed. All shipments go through via USPS/UPS/DHL with tracking numbers. Great professional textbook selling experience and expedite shipping service.

Bestandsnummer des Verkäufers ABE-10833600905

Bibliografische Details

• Titel: Galerkin Finite Element Methods for Parabolic Problems, 2nd edition
• Verlag: Secaucus, New Jersey, U.S.A.: Springer Verlag
• Erscheinungsjahr: 2006
• Sprache: Englisch
• ISBN-10: 3540331212
• ISBN-13: 9783540331216
• Einband: Soft cover
• Auflage: 2nd Edition
• Zustand: New
• Zustand des Schutzumschlags: New

Über diesen Titel

Inhaltsangabe

This book provides insight into the mathematics of Galerkin finite element method as applied to parabolic equations. The revised second edition has been influenced by recent progress in application of semigroup theory to stability and error analysis, particulatly in maximum-norm. Two new chapters have also been added, dealing with problems in polygonal, particularly noncovex, spatial domains, and with time discretization based on using Laplace transformation and quadrature.

Von der hinteren Coverseite

This book provides insight in the mathematics of Galerkin finite element method as applied to parabolic equations. The approach is based on first discretizing in the spatial variables by Galerkin's method, using piecewise polynomial trial functions, and then applying some single step or multistep time stepping method. The concern is stability and error analysis of approximate solutions in various norms, and under various regularity assumptions on the exact solution. The book gives an excellent insight in the present ideas and methods of analysis. The second edition has been influenced by recent progress in application of semigroup theory to stability and error analysis, particulatly in maximum-norm. Two new chapters have also been added, dealing with problems in polygonal, particularly noncovex, spatial domains, and with time discretization based on using Laplace transformation and quadrature.