H. Sugiura

发表

A projection method for generalized eigenvalue problems using numerical integration

T. Sakurai, H. Sugiura, 2003 .

A projection method for generalized eigenvalue problems

T. Sakurai, H. Sugiura, 2002 .

A perturbation result for generalized eigenvalue problems and its application to error estimation in a quadrature method for computing zeros of analytic functions

T. Sakurai, H. Sugiura, M. Barel, 2003 .

An error analysis of two related quadrature methods for computing zeros of analytic functions

T. Sakurai, H. Sugiura, M. Barel, 2003 .

A method for locating clusters of zeros of analytic functions

Tetsuya Sakurai, Tatsuo Torii, Hiroshi Sugiura, 1996 .

A method for locating the zeros of analytic functions in the unit circle

T. Sakurai, H. Sugiura, M. Barel, 2001 .

Numerical Evaluation of Goursat ’ s Infinite Integral with an Unbounded Function

H. Sugiura, T. Hasegawa, Y. Hatano, 2009 .

Quadrature rule for indefinite integral of algebraic-logarithmic singular integrands

H. Sugiura, T. Hasegawa, 2007 .

Error estimate for a corrected Clenshaw–Curtis quadrature rule

H. Sugiura, T. Hasegawa, 2014, Numerische Mathematik.

A truncated Clenshaw-Curtis formula approximates integrals over a semi-infinite interval

H. Sugiura, T. Hasegawa, 2020, Numerical Algorithms.

A method for constructing generalized Runge-Kutta methods

Tatsuo Torii, Hiroshi Sugiura, H. Sugiura, 1991 .

Quadrature rule for Abel's equations : uniformly approximating fractional derivatives uniformly approximating fractional derivatives (High Performance Algorithms for Computational Science and Their Applications)

Takemitsu Hasegawa, Hiroshi Sugiura, H. Sugiura, 2008 .

On Factorization of Analytic Functions and Its Verification

Tetsuya Sakurai, Hiroshi Sugiura, T. Sakurai, 2000, Reliab. Comput..

Extensions of Clenshaw-Curtis-type rules to integrals over a semi-infinite interval

Takemitsu Hasegawa, Hiroshi Sugiura, H. Sugiura, 2021, Numerical Algorithms.

Uniform approximation to finite Hilbert transform of oscillatory functions and its algorithm

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2019, J. Comput. Appl. Math..

Uniform approximation to Cauchy principal value integrals with logarithmic singularity

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2018, J. Comput. Appl. Math..

A user-friendly method for computing indefinite integrals of oscillatory functions

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2017, J. Comput. Appl. Math..

Error estimate for a corrected Clenshaw–Curtis quadrature rule

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2015, Numerische Mathematik.

Algorithms for approximating finite Hilbert transform with end-point singularities and its derivatives

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2011, J. Comput. Appl. Math..

An algorithm based on the FFT for a generalized Chebyshev interpolation

Tatsuo Torii, Takemitsu Hasegawa, Hiroshi Sugiura, 1990 .

Family of symplectic implicit Runge-Kutta formulae

H. Sugiura, T. Mitsui, Satoshi Saitô, 1992 .

A Series of Collocation Runge-Kutta Methods

H. Sugiura, T. Mitsui, 1988 .

Uniform approximation to fractional derivatives of functions of algebraic singularity

Takemitsu Hasegawa, Hiroshi Sugiura, H. Sugiura, 2009 .

Rooted tree analysis of the order conditions of row-type scheme for stochastic differential equations

Yoshio Komori, Taketomo Mitsui, Hiroshi Sugiura, 1997 .

A truncated Clenshaw-Curtis formula approximates integrals over a semi-infinite interval

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2020, Numerical Algorithms.

Regions of convergence and dynamics of Schröder-like iteration formulae as applied to complex polynomial equations with multiple roots

Hiroshi Sugiura, Takemitsu Hasegawa, Tomohiro Suzuki, 2019, Numerical Algorithms.

On the global convergence of Schröder's iteration formula for real zeros of entire functions

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2019, J. Comput. Appl. Math..

On the global convergence of Schröder's iterative formulae for real roots of algebraic equations

Hiroshi Sugiura, Takemitsu Hasegawa, H. Sugiura, 2018, J. Comput. Appl. Math..

Estimating convergence regions of Schröder’s iteration formula: how the Julia set shrinks to the Voronoi boundary

H. Sugiura, T. Hasegawa, Tomohiro Suzuki, 2018, Numerical Algorithms.

A high-order iterative formula for simultaneous determination of zeros of a polynomial

Tetsuya Sakurai, Tatsuo Torii, Hiroshi Sugiura, 1991 .

A verified method for bounding clusters of zeros of analytic functions

Tetsuya Sakurai, Hiroshi Sugiura, T. Sakurai, 2007 .

Improvement of convergence of an iterative method for finding polynomial factors of analytic functions

Tetsuya Sakurai, Hiroshi Sugiura, T. Sakurai, 2002 .

Estimating convergence regions of Schröder’s iteration formula: how the Julia set shrinks to the Voronoi boundary

Hiroshi Sugiura, Takemitsu Hasegawa, Tomohiro Suzuki, 2018, Numerical Algorithms.

Two formulae with nodes related to zeros of Bessel functions for semi-infinite integrals: extending Gauss–Jacobi-type rules

H. Sugiura, T. Hasegawa, 2023, Numerical Algorithms.