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Discretization Methods and Iterative Solvers Based on Domain Decomposition (Lecture Notes in Computational Science and Engineering)
 
 
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Discretization Methods and Iterative Solvers Based on Domain Decomposition (Lecture Notes in Computational Science and Engineering) [Paperback]

Barbara I. Wohlmuth (Author)

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Book Description

March 26, 2001 354041083X 978-3540410836 1
Domain decomposition methods provide powerful and flexible tools for the numerical approximation of partial differential equations arising in the modeling of many interesting applications in science and engineering. This book deals with discretization techniques on non-matching triangulations and iterative solvers with particular emphasis on mortar finite elements, Schwarz methods and multigrid techniques. New results on non-standard situations as mortar methods based on dual basis functions and vector field discretizations are analyzed and illustrated by numerical results. The role of trace theorems, harmonic extensions, dual norms and weak interface conditions is emphasized. Although the original idea was used successfully more than a hundred years ago, these methods are relatively new for the numerical approximation. The possibilites of high performance computations and the interest in large- scale problems have led to an increased research activity.

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
positive definite variational problem, uniform refinement techniques, level independent convergence rates, dual basis functions, mortar finite element discretizations, nonconforming formulation, iterative substructuring method, scaled mass matrix, hierarchical basis method, mortar projection, mortar finite element method, mortar formulation, local meshsize, multiplier space, mortar side, adaptive refinement process, dependent bilinear form, nodal basis functions, one smoothing step, postsmoothing step, saddle point formulation, nonmatching grids, mortar finite elements, mortar methods, best approximation error
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Iterative Solvers Based, Discretization Techniques Based, Gauss-Seidel Jacobi, Level Dill
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