Kobe University · Graduate School of Maritime Sciences · 講師

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• Generalization of the Bernstein operator2002 · 2002年12月, Analysis, Combinatorics and Computing, 265 - 274, 英語
• A new class of modified Bernstein operators1999 · 1999年11月, JOURNAL OF APPROXIMATION THEORY, 101(1) (1), 121 - 147, 英語
• Generalization of the left Bernstein quasi-interpolants1998 · 1998年08月, JOURNAL OF APPROXIMATION THEORY, 94(2) (2), 306 - 329, 英語
• 関数 1/(z-c) のLagrange補間多項式の零点に関する一考察In general, zeros of a Lagrange interpolation polynomial can be calculated only numerically, but if the interpolated function is given as the form 1/(z-c) and the sampling points are equally distributed on an ellipse, then the zeros can be represented explicitly and they are also equally distributed on an ellipse of common foci. We will show this fact and prove a theorem that presents a sufficient condition for this method to be generalized.

• Ｒでの非線形退化楕円型偏微分方程式の非有界な粘性解の構造の研究 丸尾 健二 科学研究費補助金／基盤研究(C), 2005年 競争的資金2005 · KUID parsed section
• 関数解析の手法を用いた粘性解の研究
• Ｒでの非線形退化楕円型偏微分方程式の非有界な粘性解の構造の研究
• 数値計算アルゴリズムを用いた平均曲率流の解析的研究

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