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iWAPT Introduction and Committees.

, and . IPDPS Workshops, page 1200-1201. IEEE Computer Society, (2015)

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Performance Modeling and Optimal Block Size Selection for the Small-Bulge Multishift QR Algorithm.. ISPA, volume 4330 of Lecture Notes in Computer Science, page 451-463. Springer, (2006)Performance Analysis of the Householder-Type Parallel Tall-Skinny QR Factorizations Toward Automatic Algorithm Selection., , and . VECPAR, volume 8969 of Lecture Notes in Computer Science, page 269-283. Springer, (2014)An Efficient and Easily Parallelizable Algorithm for Pricing Weather Derivatives.. LSSC, volume 3743 of Lecture Notes in Computer Science, page 470-477. Springer, (2005)Equality conditions for lower bounds on the smallest singular value of a bidiagonal matrix.. Appl. Math. Comput., 200 (1): 254-260 (2008)Error analysis for matrix eigenvalue algorithm based on the discrete hungry Toda equation., , , , and . Numer. Algorithms, 61 (2): 243-260 (2012)Differential qd algorithm for totally nonnegative Hessenberg matrices: introduction of origin shifts and relationship with the discrete hungry Lotka-Volterra system., and . JSIAM Lett., (2010)Approximate Block Diagonalization of Symmetric Matrices Using Quantum Annealing., , , , and . HPC Asia, page 47-54. ACM, (2024)Shifted Cholesky QR for Computing the QR Factorization of Ill-Conditioned Matrices., , , , and . SIAM J. Sci. Comput., 42 (1): A477-A503 (2020)Block red-black MILU(0) preconditioner with relaxation on GPU., and . Parallel Comput., (2021)A Cholesky QR type algorithm for computing tall-skinny QR factorization with column pivoting., , and . IPDPS, page 63-75. IEEE, (2024)