1988Proceedings of SPIE, the International Society for Optical Engineering/Proceedings of SPIERequires access

Convergence Of Parallel Block Jacobi Methods

Gautam Shroff, Robert Schreiber

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Abstract

The convergence of a class of Jacobi methods for eigenvalue and singular value problems is established. This class includes some parallel block Jacobi methods that can be efficiently implemented on parallel architectures of different granularities. Membership of any Jacobi method in this class can be easily determined.

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What this paper is about

The convergence of a class of Jacobi methods for eigenvalue and singular value problems is established. This class includes some parallel block Jacobi methods that can be efficiently implemented on parallel architectures of different granularities. Membership of any Jacobi method in this class can be easily determined.

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Available abstract

The convergence of a class of Jacobi methods for eigenvalue and singular value problems is established. This class includes some parallel block Jacobi methods that can be efficiently implemented on parallel architectures of different granularities. Membership of any Jacobi method in this class can be easily determined.

Key concepts: Jacobi method, Convergence (economics), Jacobi eigenvalue algorithm, Block (permutation group theory), Eigenvalues and eigenvectors, Class (philosophy), Jacobi operator, Computer science

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