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Preconditioner / Iterative method / Henk van der Vorst / Conjugate gradient method / Chebyshev iteration / Generalized minimal residual method / Sparse matrix / Gradient method / Biconjugate gradient stabilized method / Numerical analysis / Numerical linear algebra / Mathematics


Document Date: 2006-08-24 14:49:14

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City

Austin / /

Company

Oak Ridge National Laboratory / Science Applications International Corporation / /

Country

Netherlands / /

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Facility

University of Tennessee / National Institute of Standards and Technology / Utrecht University / Building Blocks / University of California / The University of Texas / /

IndustryTerm

step algorithm / vector dot product / inner product / vector products / linear operator / /

Organization

National Institute of Standards and Technology / Computer Science Division / U.S. Department of Energy / University of Texas at Austin / Applied Mathematics Department / office of Energy Research / National Science Foundation / Mathematics Department / University of California / Berkeley / University of California / Los Angeles / Executive office of the President / Texas Advanced Computing Center / office of Science and Technology Policy / University of Tennessee / Knoxville / Society for Industrial and Applied Mathematics / Utrecht University / /

Person

Loyce Adams / Roland Freund / Tarek Mathew / Gene Golub / Mark Jones / Bill Coughran / Geoffrey Fox / Jim Ortega / Karin Remington / Ai / Matthew Fishler / Steve Lee / David Kincaid / Peter Forsyth / David Young / Eric Grosse / /

ProgrammingLanguage

C / /

ProvinceOrState

Texas / Tennessee / California / /

PublishedMedium

Complex Systems / /

Technology

Lanczos algorithm / Preconditioning step algorithm / Conjugate Gradient algorithm / /

URL

http /

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