Clemens Pechstein

Finite and Boundary Element Tearing and Interconnecting Solvers for Multiscale Problems

• Broschiertes Buch

Produktbeschreibung

Tearing and interconnecting methods, such as FETI, FETI-DP, BETI, etc., are among the most successful domain decomposition solvers for partial differential equations. The purpose of this book is to give a detailed and self-contained presentation of these methods, including the corresponding algorithms as well as a rigorous convergence theory. In particular, two issues are addressed that have not been covered in any monograph yet: the coupling of finite and boundary elements within the tearing and interconnecting framework including exterior problems, and the case of highly varying (multiscale) coefficients not resolved by the subdomain partitioning. In this context, the book offers a detailed view to an active and up-to-date area of research.

Produktdetails

• Lecture Notes in Computational Science and Engineering 90
• Verlag: Springer / Springer Berlin Heidelberg / Springer, Berlin
• Artikelnr. des Verlages: 978-3-642-44438-8
• 2013
• Seitenzahl: 336
• Erscheinungstermin: 29. Januar 2015
• Englisch
• Abmessung: 235mm x 155mm x 19mm
• Gewicht: 516g
• ISBN-13: 9783642444388
• ISBN-10: 3642444385
• Artikelnr.: 42960356

Inhaltsangabe

Preliminaries.- One-level FETI/BETI Methods.- Multiscale Problems.- Unbounded Domains.- Dual-Primal Methods.- References.- Index.- List of Symbols

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Preliminaries.
One
level FETI/BETI Methods.
Multiscale Problems.
Unbounded Domains.
Dual
Primal Methods.
References.
Index.
List of Symbols

Rezensionen

From the reviews:
"The book gives a detailed and self-contained presentation of tearing and interconnecting methods for finite and boundary element discretizations of second-order elliptic partial differential equations. ... It is a good complement to existing monographs and surveys about this active research field. The text can serve also as a useful reference book and is intended for researchers, postgraduate students, and all practitioners working in the areas of efficient solution methods for partial differential equations." (Gunther Schmidt, zbMATH, Vol. 1272, 2013)