1983
DOI: 10.1117/12.936442
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<title>Computation Of The Generalized Singular Value Decomposition Using Mesh-Connected Processors</title>

Abstract: This paper concerns the systolic array computation of the generalized singular value decomposition. Numerical algorithms for both one-and two -dimensional systolic architectures are discussed.

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Cited by 57 publications
(102 citation statements)
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“…PˆFFT engines (N`1 points) Full SVD (serial) P N 3 P N 2 P N 3 1 multipurpose pu. Full SVD (systolic array) [31], [32] P N 3 P N 2 N plog N`P q N 2ˆ2 -by-2 SVD pu.…”
Section: Application Of the Fri Approach: Perkmentioning
confidence: 99%
“…PˆFFT engines (N`1 points) Full SVD (serial) P N 3 P N 2 P N 3 1 multipurpose pu. Full SVD (systolic array) [31], [32] P N 3 P N 2 N plog N`P q N 2ˆ2 -by-2 SVD pu.…”
Section: Application Of the Fri Approach: Perkmentioning
confidence: 99%
“…We compute the SVD based on a cyclic Jacobi procedure for mesh processors outlined by Brent et al [Brent et al 1985]. Because this step occurs after the QR decomposition, we ensure the input matrix, R, is square with dimensions n × n. If n is odd, the algorithm pads the matrix with a column and row of zeros to make it even.…”
Section: Calibrationmentioning
confidence: 99%
“…The benefits of the systolic software pattern are, of course, limited to those applications for which systolic formulations can be found. Systolic algorithms currently exist for a wide range of dense matrix problems commonly found in scientific computing and digital signal processing [18,2] as well as some sorting and graph problems [21]. The systolic pattern is not a good match for highly irregular applications where communication patterns cannot be predicted in advance.…”
Section: Limitationsmentioning
confidence: 99%