The generalized singular value decomposition (GSVD) is a valuable tool that has many applications in computational science. However, computing the GSVD for large‐scale problems is challenging. Motivated by applications in hyper‐differential sensitivity analysis (HDSA), we propose new randomized algorithms for computing the GSVD which use randomized subspace iteration and weighted QR factorization. Detailed error analysis is given which provides insight into the accuracy of the algorithms and the choice of the algorithmic parameters. We demonstrate the performance of our algorithms on test matrices and a large‐scale model problem where HDSA is used to study subsurface flow.
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Kilmer, Misha E. ; Saibaba, Arvind K. ( , SIAM Journal on Matrix Analysis and Applications)
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Saibaba, Arvind K. ; Minster, Rachel ; Kilmer, Misha E. ( , Advances in Computational Mathematics)
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Minster, Rachel ; Saibaba, Arvind K. ; Kar, Jishnudeep ; Chakrabortty, Aranya ( , SIAM Journal on Matrix Analysis and Applications)null (Ed.)
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Saibaba, Arvind K. ( , SIAM Journal on Scientific Computing)
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Minster, Rachel ; Saibaba, Arvind K. ; Kilmer, Misha E. ( , SIAM Journal on Mathematics of Data Science)