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      1. Naturvetenskap och teknik
      2. Matematik och naturvetenskap
      3. Matematik
      4. Tillämpad matematik

      Domain-Based Parallelism and Problem Decomposition Methods in Computational Science and Engineering

      AvDavid E. Keyes,Youcef Saad

      Häftad, Engelska, 1995

      1 116 kr

      Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt över 249 kr.

      Beskrivning

      This refereed volume arose from the editors' recognition that physical scientists, engineers, and applied mathematicians are developing, in parallel, solutions to problems of parallelization. The cross-disciplinary field of scientific computation is bringing about better communication between heterogeneous computational groups, as they face this common challenge. This volume is one attempt to provide cross-disciplinary communication.Problem decomposition and the use of domain-based parallelism in computational science and engineering was the subject addressed at a workshop held at the University of Minnesota Supercomputer Institute in April 1994. The authors were subsequently able to address the relationships between their individual applications and independently developed approaches.This book is written for an interdisciplinary audience and concentrates on transferable algorithmic techniques, rather than the scientific results themselves. Cross-disciplinary editing was employed to identify jargon that needed further explanation and to ensure provision of a brief scientific background for each chapter at a tutorial level so that the physical significance of the variables is clear and correspondences between fields are visible.

      Produktinformation

      • Utgivningsdatum:1995-04-30
      • Mått:151 x 228 x 20 mm
      • Vikt:593 g
      • Format:Häftad
      • Språk:Engelska
      • Antal sidor:341
      • Förlag:Society for Industrial & Applied Mathematics,U.S.
      • ISBN:9780898713480

      Utforska kategorier

      • Tillämpad matematik inom Naturvetenskap och teknik
      • Systemvetenskap och AI inom Data och IT

      Innehållsförteckning

      • Chapter 1: A Family of Overlapping Schwarz Algorithms for Nonsymmetric and Indefinite Elliptic Problems, Xiao Chuan CaiChapter 2: Domain Decomposition Methods for Wave Propagation Problems, Alfio QuarteroniChapter 3: Domain Decomposition, Parallel Computing, and Petroleum Engineering, Petter Bjorstad and Terje KarstadChapter 4: Parallel Implicit Methods for Aerodynamic Applications on Unstructured Grids, V. VenkatakrishnanChapter 5: Newton Krylov Schwarz Methods Applied to the Tokamak Edge Plasma Fluid Equations, D.A. Knoll, P.R. McHugh, and V.A. MousseauChapter 6: Parallel Domain Decomposition Software, William Gropp and Barry SmithChapter 7: Decomposition of Space Time Domains: Accelerated Waveform Methods, with Application to Semiconductor Device Simulation, Andrew Lumsdaine and Mark W. ReicheltChapter 8: A Parallel Multi Level Solution Method for Large Markov Chains, Graham HortonChapter 9: Optimizing Substructuring Methods for Repeated Right Hand Sides, Scalable Parallel Coarse Solvers, and Global/Local Analysis, Charbel FarhatChapter 10: Parallel Implementation of a Domain Decomposition Method for Non Linear Elasticity Problems, Francois Xavier RouxChapter 11: Fictitious Domain/Domain Decomposition Methods for Partial Differential Equations, Roland Glowinski, Tsorng Whay Pan, and Jacques PeriauxChapter 12: Multipole and Precorrected FFT Accelerated Iterative Methods for Solving Surface Integral Formulations of Three Dimensional Laplace Problems, K. Nabors, J. Phillips, F.T. Korsmeyer, and J. WhiteChapter 13: Linear Scaling Algorithms for Large Scale Electronic Structure Calculations, E.B. StechelChapter 14: Problem Decomposition in Quantum Chemistry, Hans Joachim WernerChapter 15: Bound States of Strongly Coupled Multidimensional Molecular Hamiltonians by the Discrete Variable Representation Approach, Zlatko BacicChapter 16: Wave Operators and Active Subspaces: Tools for the Simplified Dynamical Description of Quantum Processes Involving Many Dimensional State Spaces, Georges Jolicard and John P. KillingbeckChapter 17: Problem Decomposition Techniques in Quantum Mechanical Reactive Scattering, David W. Schwenke and Donald G. Truhlar.
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