True 3-D displays for avionics and mission crewstations
Elizabeth A. Sholler, Frederick M. Meyer, et al.
SPIE AeroSense 1997
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.
Elizabeth A. Sholler, Frederick M. Meyer, et al.
SPIE AeroSense 1997
David L. Shealy, John A. Hoffnagle
SPIE Optical Engineering + Applications 2007
J. LaRue, C. Ting
Proceedings of SPIE 1989
Vladimir Yanovski, Israel A. Wagner, et al.
Ann. Math. Artif. Intell.