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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)

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Accelerating the Singular Value Decomposition of Rectangular Matrices with the CSX600 and the Integrable SVD., , , , , , and . PaCT, volume 4671 of Lecture Notes in Computer Science, page 340-345. Springer, (2007)An investigation into the impact of the structured QR kernel on the overall performance of the TSQR algorithm.. HPC Asia, page 81-90. ACM, (2019)Time-space tiling with tile-level parallelism for the 3D FDTD method., and . HPC Asia, page 116-126. ACM, (2018)An Integer Arithmetic-Based Sparse Linear Solver Using a GMRES Method and Iterative Refinement., , and . ScalA@SC, page 1-8. IEEE, (2020)Accelerating the SpMV kernel on standard CPUs by exploiting the partially diagonal structures., , , , and . CoRR, (2021)Performance Evaluation of the Eigen Exa Eigensolver on Oakleaf-FX: Tridiagonalization Versus Pentadiagonalization., and . IPDPS Workshops, page 960-969. IEEE Computer Society, (2015)Convergence acceleration of preconditioned conjugate gradient solver based on error vector sampling for a sequence of linear systems., , , and . Numer. Linear Algebra Appl., (December 2023)Differential qd algorithm for totally nonnegative band matrices: convergence properties and error analysis., and . JSIAM Lett., (2009)On Constructing Cost Models for Online Automatic Tuning Using ATMathCoreLib: Case Studies through the SVD Computation on a Multicore Processor., , and . MCSoC, page 345-352. IEEE Computer Society, (2016)CholeskyQR2: a simple and communication-avoiding algorithm for computing a tall-skinny QR factorization on a large-scale parallel system., , , and . ScalA@SC, page 31-38. IEEE Computer Society, (2014)