Parallelism in matrix computations

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1. Verfasser: Gallopoulos, Efstratios (VerfasserIn)
Format: Elektronisch E-Book
Sprache:English
Veröffentlicht: Dordrecht Springer Science+Business Media 2016
Schriftenreihe:Scientific computation
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Datensatz im Suchindex

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adam_text PARALLELISM IN MATRIX COMPUTATIONS / GALLOPOULOS, EFSTRATIOS : 2016 TABLE OF CONTENTS / INHALTSVERZEICHNIS LIST OF FIGURES LIST OF TABLES LIST OF ALGORITHMS NOTATIONS USED IN THE BOOK PART I BASICS PARALLEL PROGRAMMING PARADIGMS COMPUTATIONAL MODELS PRINCIPLES OF PARALLEL PROGRAMMING FUNDAMENTAL KERNELS VECTOR OPERATIONS HIGHER LEVEL BLAS GENERAL ORGANIZATION FOR DENSE MATRIX FACTORIZATIONS SPARSE MATRIX COMPUTATIONS PART II DENSE AND SPECIAL MATRIX COMPUTATIONS RECURRENCES AND TRIANGULAR SYSTEMS DEFINITIONS AND EXAMPLES LINEAR RECURRENCES IMPLEMENTATIONS FOR A GIVEN NUMBER OF PROCESSORS NONLINEAR RECURRENCES GENERAL LINEAR SYSTEMS GAUSSIAN ELIMINATION PAIR WISE PIVOTING BLOCK LU FACTORIZATION REMARKS BANDED LINEAR SYSTEMS LUBASED SCHEMES WITH PARTIAL PIVOTING THE SPIKE FAMILY OF ALGORITHMS THE SPIKE BALANCE SCHEME A TEARING BASED BANDED SOLVER TRIDIAGONAL SYSTEMS SPECIAL LINEAR SYSTEMS VANDERMONDE SOLVERS BANDED TOEPLITZ LINEAR SYSTEMS SOLVERS SYMMETRIC AND ANTI SYMMETRIC DECOMPOSITION (SAS) RAPID ELLIPTIC SOLVERS ORTHOGONAL FACTORIZATION AND LINEAR LEAST SQUARES PROBLEMS DEFINITIONS QR FACTORIZATION VIA GIVENS ROTATIONS QR FACTORIZATION VIA HOUSEHOLDER REDUCTIONS GRAM SCHMIDT ORTHOGONALIZATION NORMAL EQUATIONS VS. ORTHOGONAL REDUCTIONS HYBRID ALGORITHMS WHEN M N ORTHOGONAL FACTORIZATION OF BLOCK ANGULAR MATRICES RANK DEFICIENT LINEAR LEAST SQUARES PROBLEMS THE SYMMETRIC EIGENVALUE AND SINGULAR VALUE PROBLEMS THE JACOBI ALGORITHMS TRIDIAGONALIZATION BASED SCHEMES BIDIAGONALIZATION VIA HOUSEHOLDER REDUCTION PART III SPARSE MATRIX COMPUTATIONS ITERATIVE SCHEMES FOR LARGE LINEAR SYSTEMS AN EXAMPLE CLASSICAL SPLITTING METHODS POLYNOMIAL METHODS PRECONDITIONERS A TEARING BASED SOLVER FOR GENERALIZED BANDED PRECONDITIONERS ROW PROJECTION METHODS FOR LARGE NON SYMMETRIC LINEAR SYSTEMS MULTIPLICATIVE SCHWARZ PRECONDITIONER WITH GMRES LARGE SYMMETRIC EIGENVALUE PROBLEMS COMPUTING DOMINANT EIGENPAIRS AND SPECTRAL TRANSFORMATIONS THE LANCZOS METHOD A BLOCK LANCZOS APPROACH FOR SOLVING SYMMETRIC PERTURBED STANDARD EIGENVALUE PROBLEMS THE DAVIDSON METHODS THE TRACE MINIMIZATION METHOD FOR THE SYMMETRIC GENERALIZED EIGENVALUE PROBLEM THE SPARSE SINGULAR VALUE PROBLEM PART IV MATRIX FUNCTIONS AND CHARACTERISTICS MATRIX FUNCTIONS AND THE DETERMINANT MATRIX FUNCTIONS DETERMINANTS COMPUTING THE MATRIX PSEUDOSPECTRUM GRID BASED METHODS DIMENSIONALITY REDUCTION ON THE DOMAIN: METHODS BASED ON PATH FOLLOWING DIMENSIONALITY REDUCTION ON THE MATRIX: METHODS BASED ON PROJECTION NOTES REFERENCES DIESES SCHRIFTSTUECK WURDE MASCHINELL ERZEUGT. PARALLELISM IN MATRIX COMPUTATIONS / GALLOPOULOS, EFSTRATIOS : 2016 ABSTRACT / INHALTSTEXT THIS BOOK IS PRIMARILY INTENDED AS A RESEARCH MONOGRAPH THAT COULD ALSO BE USED IN GRADUATE COURSES FOR THE DESIGN OF PARALLEL ALGORITHMS IN MATRIX COMPUTATIONS. IT ASSUMES GENERAL BUT NOT EXTENSIVE KNOWLEDGE OF NUMERICAL LINEAR ALGEBRA, PARALLEL ARCHITECTURES, AND PARALLEL PROGRAMMING PARADIGMS. THE BOOK CONSISTS OF FOUR PARTS: (I) BASICS; (II) DENSE AND SPECIAL MATRIX COMPUTATIONS; (III) SPARSE MATRIX COMPUTATIONS; AND (IV) MATRIX FUNCTIONS AND CHARACTERISTICS. PART I DEALS WITH PARALLEL PROGRAMMING PARADIGMS AND FUNDAMENTAL KERNELS, INCLUDING REORDERING SCHEMES FOR SPARSE MATRICES. PART II IS DEVOTED TO DENSE MATRIX COMPUTATIONS SUCH AS PARALLEL ALGORITHMS FOR SOLVING LINEAR SYSTEMS, LINEAR LEAST SQUARES, THE SYMMETRIC ALGEBRAIC EIGENVALUE PROBLEM, AND THE SINGULAR-VALUE DECOMPOSITION. IT ALSO DEALS WITH THE DEVELOPMENT OF PARALLEL ALGORITHMS FOR SPECIAL LINEAR SYSTEMS SUCH AS BANDED ,VANDERMONDE ,TOEPLITZ ,AND BLOCK TOEPLITZ SYSTEMS.PART III ADDRESSES SPARSE MATRIX COMPUTATIONS: (A) THE DEVELOPMENT OF PARALLEL ITERATIVE LINEAR SYSTEM SOLVERS WITH EMPHASIS ON SCALABLE PRECONDITIONERS, (B) PARALLEL SCHEMES FOR OBTAINING A FEW OF THE EXTREME EIGENPAIRS OR THOSE CONTAINED IN A GIVEN INTERVAL IN THE SPECTRUM OF A STANDARD OR GENERALIZED SYMMETRIC EIGENVALUE PROBLEM, AND (C) PARALLEL METHODS FOR COMPUTING A FEW OF THE EXTREME SINGULAR TRIPLETS. PART IV FOCUSES ON THE DEVELOPMENT OF PARALLEL ALGORITHMS FOR MATRIX FUNCTIONS AND SPECIAL CHARACTERISTICS SUCH AS THE MATRIX PSEUDOSPECTRUM AND THE DETERMINANT. THE BOOK ALSO REVIEWS THE THEORETICAL AND PRACTICAL BACKGROUND NECESSARY WHEN DESIGNING THESE ALGORITHMS AND INCLUDES AN EXTENSIVE BIBLIOGRAPHY THAT WILL BE USEFUL TO RESEARCHERS AND STUDENTS ALIKE. THE BOOK BRINGS TOGETHER MANY EXISTING ALGORITHMS FOR THE FUNDAMENTAL MATRIX COMPUTATIONS THAT HAVE A PROVEN TRACK RECORD OF EFFICIENT IMPLEMENTATION IN TERMS OF DATA LOCALITY AND DATA TRANSFER ON STATE-OF-THE-ART SYSTEMS, AS WELL AS SEVERAL ALGORITHMS THAT ARE PRESENTED FOR THE FIRST TIME, FOCUSING ON THE OPPORTUNITIES FOR PARALLELISM AND ALGORITHM ROBUSTNESS DIESES SCHRIFTSTUECK WURDE MASCHINELL ERZEUGT.
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author Gallopoulos, Efstratios
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physical 1 Online Ressource (xxx, 473 p. 58 illus)
psigel ZDB-2-ENG
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publishDate 2016
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publisher Springer Science+Business Media
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series2 Scientific computation
spellingShingle Gallopoulos, Efstratios
Parallelism in matrix computations
Engineering
Computer science / Mathematics
Computer-aided engineering
Computer mathematics
Physics
Applied mathematics
Engineering mathematics
Appl.Mathematics/Computational Methods of Engineering
Computational Science and Engineering
Numerical and Computational Physics
Mathematics of Computing
Computer-Aided Engineering (CAD, CAE) and Design
Informatik
Ingenieurwissenschaften
Mathematik
Symmetrische Algebra (DE-588)4373936-2 gnd
Matrixverfahren (DE-588)4169123-4 gnd
subject_GND (DE-588)4373936-2
(DE-588)4169123-4
title Parallelism in matrix computations
title_auth Parallelism in matrix computations
title_exact_search Parallelism in matrix computations
title_full Parallelism in matrix computations Efstratios Gallopoulos, Bernard Philippe, Ahmed H. Sameh
title_fullStr Parallelism in matrix computations Efstratios Gallopoulos, Bernard Philippe, Ahmed H. Sameh
title_full_unstemmed Parallelism in matrix computations Efstratios Gallopoulos, Bernard Philippe, Ahmed H. Sameh
title_short Parallelism in matrix computations
title_sort parallelism in matrix computations
topic Engineering
Computer science / Mathematics
Computer-aided engineering
Computer mathematics
Physics
Applied mathematics
Engineering mathematics
Appl.Mathematics/Computational Methods of Engineering
Computational Science and Engineering
Numerical and Computational Physics
Mathematics of Computing
Computer-Aided Engineering (CAD, CAE) and Design
Informatik
Ingenieurwissenschaften
Mathematik
Symmetrische Algebra (DE-588)4373936-2 gnd
Matrixverfahren (DE-588)4169123-4 gnd
topic_facet Engineering
Computer science / Mathematics
Computer-aided engineering
Computer mathematics
Physics
Applied mathematics
Engineering mathematics
Appl.Mathematics/Computational Methods of Engineering
Computational Science and Engineering
Numerical and Computational Physics
Mathematics of Computing
Computer-Aided Engineering (CAD, CAE) and Design
Informatik
Ingenieurwissenschaften
Mathematik
Symmetrische Algebra
Matrixverfahren
url https://doi.org/10.1007/978-94-017-7188-7
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