J.P. Locquet, J. Perret, et al.
SPIE Optical Science, Engineering, and Instrumentation 1998
In this article we present a systematic approach to the derivation of families of high-performance algorithms for a large set of frequently encountered dense linear algebra operations. As part of the derivation a constructive proof of the correctness of the algorithm is generated. The article is structured so that it can be used as a tutorial for novices. However, the method has been shown to yield new high-performance algorithms for well-studied linear algebra operations and should also be of interest to those who wish to produce best-in-class high-performance codes. © 2005 ACM.
J.P. Locquet, J. Perret, et al.
SPIE Optical Science, Engineering, and Instrumentation 1998
Ronen Feldman, Martin Charles Golumbic
Ann. Math. Artif. Intell.
Charles Micchelli
Journal of Approximation Theory
Fausto Bernardini, Holly Rushmeier
Proceedings of SPIE - The International Society for Optical Engineering