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van de Geijn, Robert A. - Department of Computer Sciences, University of Texas at Austin
AN ALTERNATIVE NOTATION FOR REPRESENTING DENSE LINEAR ALGEBRA ALGORITHMS
A JACOBI METHOD BY BLOCKS ON A MESH OF PROCESSORS
AN ALTERNATIVE NOTATION FOR REPRESENTING DENSE LINEAR ALGEBRA ALGORITHMS
The Science of Deriving Dense Linear Algebra Dedicated to the Memory of Edsger Wybe Dijkstra
FLAME: Formal Linear Algebra Methods Environment
\Lambda Broadcasting on Meshes with WormHole Routing Michael Barnett
UPDATING AN LU FACTORIZATION AND ITS APPLICATION TO SCALABLE OUT-OF-CORE
Families of Algorithms Related to the Inversion of a Symmetric Positive Definite Matrix
SUMMA: Scalable Universal Matrix Multiplication Algorithm \Lambda Robert A. van de Geijn
Representing Linear Algebra Algorithms in Code: The FLAME Application Program Interfaces
Massively Parallel Computation for Acoustical Scattering Problems using
On Accumulating Householder Transformations THIERRY JOFFRAIN
A Parallel Eigensolver for Dense Symmetric Matrices based on Multiple Relatively Robust Representations
Families of Algorithms Related to the Inversion of a Symmetric Positive Definite Matrix
Improving the Performance of Reduction to Hessenberg Form
Parallel Implementation of BLAS: General Techniques for Level 3 BLAS \Lambda
Parallel Out-of-Core Computation and Updating of the QR Factorization
Formal Derivation of Algorithms: The Triangular Sylvester Equation
