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Numerical Algorithms for Solving the Optimal PWM Problem on Multiple-Precision Arithmetic with Theory of Orthogonal Polynomials.

, , and . PDPTA, page 697-703. CSREA Press, (2009)

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Calculating Laplace Transforms in Terms of the Toda Molecule.. SIAM J. Scientific Computing, 20 (1): 306-317 (1998)A new algorithm for singular value decomposition and its parallelization., and . Parallel Computing, 35 (6): 331-344 (2009)Error analysis of the mdLVs algorithm for computing bidiagonal singular values., , and . Numerical Algorithms, 61 (2): 261-274 (2012)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)Special Issue for some new progress made by AMSS and Kyoto University on mathematical methods for informatics, engineering and management., , and . J. Systems Science & Complexity, 23 (1): 1-2 (2010)On condition numbers in the cyclic reduction processes of a tridiagonal matrix., , and . Int. J. Comput. Math., 87 (13): 3079-3093 (2010)A finite-step construction of totally nonnegative matrices with specified eigenvalues., , , , and . Numerical Algorithms, 70 (3): 469-484 (2015)The Discrete Relativistic Toda Molecule Equation and a Padé Approximation Algorithm., and . Numerical Algorithms, 27 (3): 219-235 (2001)A newsingular value decomposition algorithmsuited to parallelization and preliminary results., , , and . ACST, page 79-84. IASTED/ACTA Press, (2006)Preliminary Result of Parallel Double Divide and Conquer., , , , and . PDPTA, page 888-894. CSREA Press, (2006)