Rchr
J-GLOBAL ID：200901089738399810   Update date: Apr. 06, 2024

Murata Mikio

ムラタ ミキオ | Murata Mikio
Affiliation and department：
Tokyo University of Agriculture and Technology Institute of Engineering Division of Mathematical Sciences

About Tokyo University of Agriculture and Technology Institute of Engineering Division of Mathematical Sciences


Job title： Professor
Homepage URL  (2)： https://web.tuat.ac.jp/~mmurata/ ,  https://web.tuat.ac.jp/~mmurata/en/
Research field  (3)： Applied mathematics and statistics ,  Basic mathematics ,  Basic analysis
Research keywords  (8)： 関数方程式論 ,  応用数学 ,  セル・オートマトン ,  反応拡散系 ,  関数方程式 ,  解析学 ,  数値解析・数理モデル ,  力学系・可積分系
Research theme for competitive and other funds  (5)：
  • 2020 - 2025 Study on Analytic Cellular Automata
  • 2016 - 2020 連立型反応拡散セル・オートマトンの研究
  • 2011 - 2015 Ultradicrete analysis of differential equations
  • 2009 - 2011 Studies on Painleve or Garnier systems by means of their phase spaces
  • 2004 - 2005 離散パンルヴェ方程式と差分超幾何級数
Papers (36)：
  • Mikio Murata. Cellular automaton obtained by the tropical discretization from the competitive diffusion equation. JSIAM Letters. 2022. 14. 61-64
  • Mikio Murata. Turing instability analysis of max-type diffusion cellular automata. RIAM Symposium. 2020. 2019AO-S2. 7-11
  • Mikio Murata. Reaction-Diffusion Equations and Cellular Automata. Mathematics for Industry. 2018. 28. 21-35
  • Mikiko Sasaki, Seiji Nishioka, Fumiya Hongo, Mikio Murata. Ultradiscretization of FitzHugh-Nagumo equation. RIAM Symposium. 2018. 29AO-S7. 1. 81-87
  • Mikio Murata. Traveling waves in the simultaneous reaction-diffusion cellular automaton. RIAM Symposium. 2017. 28AO-S6. 1. 7-12
ｍore...
MISC (1)：
Books (2)：
  • 常微分・偏微分方程式の基礎
    培風館 2021 ISBN:9784563011680
  • Two-component soliton systems and the Painlevé equations = 2成分ソリトン系とパンルヴェ方程式
    東京大学数理科学研究科 2006
Lectures and oral presentations  (55)：
  • Turing patterns appearing in Gray-Scott cellular automaton
    (MSJ Spring Meeting 2024, Applied Mathematics 2024)
  • グレイ-スコットセル・オートマトンに現れるチューリングパターン
    (研究集会「非線形波動から可積分系へ2023」 2023)
  • ナビエ-ストークス方程式の可積分系の観点からの離散化
    (研究集会「非線形波動から可積分系へ2022」 2022)
  • 競争拡散方程式のセル・オートマトン化
    (研究集会「非線形波動と可積分系」 2021)
  • 競争拡散方程式のセル・オートマトン化
    (日本応用数理学会2021年度年会正会員主催OS「Max-plus代数とその応用」 2021)
ｍore...
Education (3)：
  • 2002 - 2006 The University of Tokyo Graduate School, Division of Mathematical Sciences Department of Mathematical Sciences
  • 2000 - 2002 The University of Tokyo Graduate School, Division of Mathematical Sciences Department of Mathematical Sciences
  • 1996 - 2000 The University of Tokyo College of Arts and Sciences Department of Basic Science
Professional career (3)：
  • Doctor (Mathematical Sciences) (The University of Tokyo)
  • Master (Mathematical Sciences) (The University of Tokyo)
  • Bachelor (Arts and Sciences) (The University of Tokyo)
Work history (35)：
  • 2023/09 - 現在 Hitotsubashi University Center for General Education, MORI Arinori Center for Higher Education and Global Mobility Part-time Lecturer
  • 2022/04 - 現在 Tokyo University of Agriculture and Technology Institute of Engineering Professor
  • 2023/04 - 2023/09 Rikkyo University College of Science Part-time Lecturer
  • 2022/09 - 2023/03 Hitotsubashi University Center for General Education, MORI Arinori Center for Higher Education and Global Mobility Part-time Lecturer
  • 2022/04 - 2022/09 Rikkyo University College of Science Part-time Lecturer
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Association Membership(s) (2)：
THE JAPAN SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS ,  THE MATHEMATICAL SOCIETY OF JAPAN
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