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    1. Naturvetenskap och teknik
    2. Matematik och naturvetenskap
    3. Matematik
    4. Optimering

    Templates for the Solution of Linear Systems

    Building Blocks for Iterative Methods

    AvRichard Barrett,Michael W. Berry

    Häftad, Engelska, 1994

    635 kr

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

    Beskrivning

    In this book, which focuses on the use of iterative methods for solving large sparse systems of linear equations, templates are introduced to meet the needs of both the traditional user and the high performance specialist. Templates, a description of a general algorithm rather than the executable object or source code more commonly found in a conventional software library, offer whatever degree of customization the user may desire.Templates have three distinct advantages: they are general and reusable, they are not language specific, and they exploit the expertise of both the numerical analyst, who creates a template reflecting in depth knowledge of a specific numerical technique, and the computational scientist, who then provides ""value added"" capability to the general template description, customizing it for specific needs.For each template that is presented, the authors provide a mathematical description of the flow of the algorithm, discussion of convergence and stopping criteria to use in the iteration, suggestions for applying a method to special matrix types, advice for tuning the template, tips on parallel implementations, and hints as to when and why a method is useful.

    Produktinformation

    • Utgivningsdatum:1994-03-31
    • Mått:181 x 256 x 7 mm
    • Vikt:270 g
    • Format:Häftad
    • Språk:Engelska
    • Antal sidor:141
    • Förlag:Society for Industrial & Applied Mathematics,U.S.
    • ISBN:9780898713282

    Utforska kategorier

    • Optimering inom Naturvetenskap och teknik

    Innehållsförteckning

    • List of SymbolsList of FiguresChapter 1: IntroductionWhy Use Templates?What Methods Are Covered?Chapter 2: Iterative MethodsOverview of the MethodsStationary Iterative MethodsThe Jacobi MethodThe Gauss-Seidel MethodThe Successive Overrelaxation MethodThe Symmetric Successive Overrelaxation MethodNotes and ReferencesNonstationary Iterative MethodsConjugate Gradient Method (CG)MINRES and SYMMLQCG on the Normal Equations, CGNE and CGNRGeneralized Minimal Residual (GMRES)BiConjugate Gradient (BiCG)Quasi-Minimal Residual (QMR)Conjugate Gradient Squared Method (CGS)BiConjugate Gradient Squared Method (Bi-CGSTAB)Chebyshev IterationComputational Aspects of the MethodsA Short History of Krylov MethodsSurvey of Recent Krylov MethodsChapter 3: PreconditionersThe Why and HowCost Trade-offLeft and right preconditioningJacobi PreconditioningBlock Jacobi MethodsDiscussionSSOR PreconditioningIncomplete Factorization PreconditionersCreating an Incomplete FactorizationPoint Incomplete FactorizationsBlock Factorization MethodsIncomplete LQ FactorizationPolynomial PreconditionersOther PreconditionersPreconditioning by the Symmetric PartThe Use of Fast SolversAlternating Direction Implicit MethodsChapter 4: Related IssuesComplex SystemsStopping CriteriaMore Details about Stopping CriteriaWhen __ or ____ is not Readily AvailableEstimating ____Stopping When Progress is no Longer Being MadeAccounting for Floating Point ErrorsData StructuresSurvey of Sparse Matrix Storage FormatsMatrix Vector ProductsSparse Incomplete FactorizationsParallelismInner ProductsVector UpdatesMatrix-vector ProductsPreconditioningWavefronts in the Gauss-Seidel and Conjugate Gradient MethodsBlocked Operations in the GMRES MethodChapter 5: Remaining TopicsThe Lanczos ConnectionBlock and n - step Iterative MethodsReduced System PreconditioningDomain Decomposition MethodsOverlapping Subdomain MethodsNon-overlapping Subdomain MethodsFurther RemarksMultigrid MethodsRow Projection MethodsAppendix A: Obtaining the SoftwareAppendix B: Overview of the BlasAppendix C: Glossary.
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