Jeremy Du Croz
Numerical Algorithms Group
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ACM Transactions on Mathematical Software | 1990
Jack J. Dongarra; Jeremy Du Croz; Sven Hammarling; Iain S. Duff
This paper describes an extension to the set of Basic Linear Algebra Subprograms. The extensions are targeted at matrix-vector operations that should provide for efficient and portable implementations of algorithms for high-performance computers
ACM Transactions on Mathematical Software | 1988
Jack J. Dongarra; Jeremy Du Croz; Sven Hammarling; Richard J. Hanson
This paper describes an extension to the set of Basic Linear Algebra Subprograms. The extensions are targeted at matrix-vector operations that should provide for efficient and portable implementations of algorithms for high-performance computers.
ACM Transactions on Mathematical Software | 1988
Jack J. Dongarra; Jeremy Du Croz; Sven Hammarling; Richard J. Hanson
This paper describes a model implementation and test software for the Level 2 Basic Linear Algebra Subprograms (Level 2 BLAS). Level 2 BLAS are targeted at matrix-vector operations with the aim of providing more efficient, but portable, implementations of algorithms on high-performance computers. The model implementation provides a portable set of FORTRAN 77 Level 2 BLAS for machines where specialized implementations do not exist or are not required. The test software aims to verify that specialized implementations meet the specification of Level 2 BLAS and that implementations are correctly installed.
ACM Signum Newsletter | 1985
Jack J. Dongarra; Jeremy Du Croz; Sven Hammarling; Richard J. Hanson
This paper describes an extension to the set of Basic Linear Algebra Subprograms. The extensions proposed are targeted at matrix vector operations which should provide for more efficient and portable implementations of algorithms for high performance computers.
siam conference on parallel processing for scientific computing | 1987
Jack J. Dongarra; Jeremy Du Croz; Iain S. Duff; S. Hammarling
This paper describes a proposal for Level 3 Basic Linear Algebra Subprograms (Level 3 BLAS). The Level 3 BLAS are targeted at matrix-matrix operations with the aim of providing more efficient, but portable, implementations of algorithms on high-performance computers, especially those with hierarchical memory and parallel processing capability.
parallel computing | 1995
Jack J. Dongarra; Jeremy Du Croz; Sven Hammarling; Jerzy Wasniewski; Adam Zemla
Department of Computer Science, University of Tennessee, 107 Ayres Hall, Knoxville, TN 37996-1301 and Mathematical Sciences Section, Oak Ridge National Laboratory, P.O.Box 2008, Bldg. 6012; Oak Ridge, TN 37831-6367, Email: [email protected] Numerical Algorithms Group Ltd, Wilkinson House, Jordan Hill Road, Oxford OX2 8DR, UK, Email: [email protected] or [email protected] respectively UNI C, Bldg. 304, Technical University of Denmark, DK-2800 Lyngby, Denmark, Email: [email protected] Institute of Mathematics, Polish Academy of Sciences, Sniadeckich 8, 00-950 Warsaw, Poland, Email: [email protected]
Archive | 1995
Edward Anderson; Zhaojun Bai; C. Bishof; James Demmel; Jack J. Dongarra; Jeremy Du Croz; A. Greenbaum; Sven Hammarling; A. McKenney; Susan Ostrouchov; Danny C. Sorensen
Philadelphia: Society for Industrial and Applied Mathematics | 1999
E. Anderson; Zhaojun Bai; Christian H. Bischof; Susan Blackford; James Demmel; Jack J. Dongarra; Jeremy Du Croz; A. Greenbaum; Sven Hammarling; A. McKenney; Danny C. Sorensen
Archive | 1987
J. Demmell; Jack J. Dongarra; Jeremy Du Croz; A. Greenbaum; Sven Hammarling; Danny C. Sorensen
Ima Journal of Numerical Analysis | 1992
Jeremy Du Croz; Nicholas J. Higham