Masaaki Sugihara

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Masaaki Sugihara
Naitionality Japan
Alma materVarsity o Tokyo
Kent forDE-Sinc method[1]
GBi-CGSTAB method (method to solve linear equations[2])
Scientific career
FieldsNumerical integration
Numerical linear algebra
InstitutionsVarsity o Tokyo

Masaaki Sugihara (1954-2019) is a Japanese numerical analyst an a former professor at the Varsity o Tokyo. He is known for his contributions tae numerical linear algebra[2], numerical integration[3][4][5] an approximation[1]. He also haed several joint studies wi Masatake Mori[6][7][8][9].

References[eedit | eedit soorce]

  1. a b M. Sugihara, Near optimality of the Sinc approximation, Math. Comp., 72 (2003), 767–786.
  2. a b Tanio, M., & Sugihara, M. (2010). GBi-CGSTAB (s, L): IDR (s) with higher-order stabilization polynomials. Journal of Computational and Applied Mathematics, 235(3), 765-784.
  3. Sugihara, M., & Murota, K. (1982). A note on Haselgrove’s method for numerical integration. Mathematics of Computation, 39(160), 549-554.
  4. Sugihara, M. (1987). Method of good matrices for multi-dimensional numerical integrations—An extension of the method of good lattice points. Journal of Computational and Applied Mathematics, 17(1-2), 197-213.
  5. Sugihara, M. (1997). Optimality of the double exponential formula–functional analysis approach–. Numerische Mathematik, 75(3), 379-395.
  6. Mori, M., & Sugihara, M. (2001). The double-exponential transformation in numerical analysis. Journal of Computational and Applied Mathematics, 127(1-2), 287-296.
  7. Muhammad, M., Nurmuhammad, A., Mori, M., & Sugihara, M. (2005). Numerical solution of integral equations by means of the Sinc collocation method based on the double exponential transformation. Journal of Computational and Applied Mathematics, 177(2), 269-286.
  8. Tanaka, K. I., Sugihara, M., Murota, K., & Mori, M. (2009). Function classes for double exponential integration formulas. Numerische Mathematik, 111(4), 631-655.
  9. Nurmuhammad, A., Muhammad, M., Mori, M., & Sugihara, M. (2005). Double exponential transformation in the Sinc-collocation method for a boundary value problem with fourth-order ordinary differential equation. Journal of Computational and Applied Mathematics, 182(1), 32-50.