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 Results 21 - 29 of 29 [Previous]  /   
Committee Date Time Place Paper Title / Authors Abstract Paper #
CAS, NLP 2009-01-23
13:40		 Miyazaki   Numerical Verification of Solution of Linear Resistive Circuits
Shin'ichi Oishi, Tetsuo Nishi, Yusuke Nakaya (Waseda Univ.) CAS2008-94 NLP2008-124		 Without loss of generality, linear resistive circuits' equations are described by irreducible row-hyperdominant
matrice... [more]		 CAS2008-94 NLP2008-124
pp.171-172
CAS, NLP 2009-01-23
14:15		 Miyazaki   Generation of a Third-order Integer Matrix Whose Determinant is One
Tetsuo Nishi, Shin'ichi Oishi, Yusuke Nakaya (Waseda Univ.) CAS2008-95 NLP2008-125		 We investigate a method of generation of integer matrices whose condition
number is extremely. In the process we requ... [more]		 CAS2008-95 NLP2008-125
pp.173-178
NLP 2008-12-09
17:40		 Ishikawa   Numerical Inclusion of Optimum Point for Linear Programing
Shin'ichi Oishi, Kunio Tanabe (Waseda Univ.) NLP2008-78		  [more] NLP2008-78
pp.47-49
NLP, CAS 2008-10-14
16:45		 Miyagi   A Consideration of Validated Analysis for Linear Passive Resistor Networks
Tetsuo Nishi, Yusuke Nakaya, Shin'ichi Oishi (Waseda Univ) CAS2008-44 NLP2008-56		  [more] CAS2008-44 NLP2008-56
pp.59-64
NLP 2008-07-31
17:40		 Kochi   Scilab toolbox for verified numerical computation
Shin'ichi Oishi (Waseda Univ.) 		 [more]
NC, NLP 2008-06-27
17:30		 Okinawa University of the Ryukyus Calculation of Bessel and Hankel Functions with Guaranteed Accuracy
Shin'ichi Oishi (Waseda Univ.) NLP2008-18		 In this paper, we describe how to calculate the Bessel functions $J_0(x)$ and $J_1(x)$ with guaranteed error bound.

... [more]		 NLP2008-18
pp.55-57
NLP 2008-03-27
17:40		 Hyogo   Convergence of Iterative Refinement for Ill-conditioned Linear Systems
Shin'ichi Oishi (Waseda.Univ.) 		 [more]
NLP 2007-08-06
12:10		 Shizuoka   Accurate Cholesky Decomposition Method for Ill-conditioned Matrices -- Fast Detection of Positive Definiteness --
Shin'ichi Oishi (Waseda Univ.) NLP2007-42		 In this paper, we will present an accurate Cholesky decomposition algorithm.

For the purpose, we develope multiple p... [more]		 NLP2007-42
pp.35-37
NLP 2007-06-08
17:55		 Hiroshima   Numerical Uniqueness and Existence Theorem for Solution of Lippmann-Schwinger Equation to Two Dimensional Sound Scattering Problem
Shin'ichi Oishi (Waseda Univ.) NLP2007-22		 Numerical Uniqueness and Existence Theorem is given for Solution of Lippmann-Schwinger Equation to Two Dimensional Sound... [more] NLP2007-22
pp.59-61
 Results 21 - 29 of 29 [Previous]  /   
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