I.K. Pour, D.J. Krajnovich, et al.
SPIE Optical Materials for High Average Power Lasers 1992
We consider the bilinear complexity of certain sets of bilinear forms. We study a class of direct sums of bilinear forms. For this class of problems we show that the bilinear complexity of one direct sum is the sum of the bilinear complexities of the summands and that every minimal bilinear algorithm for computing the direct sums is a direct-sum algorithm. We also exhibit some sets of bilinear forms which belong to this class. © 1981.
I.K. Pour, D.J. Krajnovich, et al.
SPIE Optical Materials for High Average Power Lasers 1992
Fausto Bernardini, Holly Rushmeier
Proceedings of SPIE - The International Society for Optical Engineering
F. Odeh, I. Tadjbakhsh
Archive for Rational Mechanics and Analysis
Naga Ayachitula, Melissa Buco, et al.
SCC 2007