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J-GLOBAL ID：201101090692394130   Update date: May. 05, 2024

Miezaki Tsuyoshi

ミエザキ ツヨシ | Miezaki Tsuyoshi
Affiliation and department：
Waseda University School of Fundamental Science and Engineering, Department of Applied Mathematics

About Waseda University School of Fundamental Science and Engineering, Department of Applied Mathematics


Job title： Professor
Homepage URL  (2)： https://sites.google.com/site/tmiezakij/ ,  http://www.f.waseda.jp/miezaki/
Research field  (3)： Applied mathematics and statistics ,  Basic mathematics ,  Algebra
Research keywords  (1)： 代数的組合せ論
Research theme for competitive and other funds  (13)：
  • 2022 - 2026 離散構造における不変量と対称性
  • 2018 - 保型形式および多項式不変量を用いた対称性の探求
  • 2015 - 2018 A study of symmetry using the theory of automorphic forms
  • 2017 - E-polynomials and combinatorics
  • 2014 - 2017 有限群と格子を用いた球デザインの構成
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Papers (54)：
  • Tsuyoshi Miezaki, Akihiro Munemasa, Yusaku Nishimura, Tadashi Sakuma, Shuhei Tsujie. Universal graph series, chromatic functions, and their index theory. 2024
  • Tsuyoshi Miezaki, Manabu Oura, Tadashi Sakuma, Hidehiro Shinohara. The Tutte polynomials of genus g. 2024
  • Madoka Awada, Reina Ishikawa, Tsuyoshi Miezaki, Yuuho Tanaka. A criterion for determining whether multiple shells support a t-design. 2024
  • Himadri Shekhar Chakraborty, Tsuyoshi Miezaki. Equivariant theory for codes and lattices I. 2024
  • Satoru Fukasawa, Tsuyoshi Miezaki. Galois points for a finite graph. 2024
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MISC (10)：
  • Miezaki Tsuyoshi. Eisenstein series and E-polynomials (Research on finite groups and their representations, vertex operator algebras, and algebraic combinatorics). RIMS Kokyuroku. 2015. 1965. 45-49
  • Miezaki Tsuyoshi. A design-theoretic analogy between codes, lattices, and vertex operator algebras (Designs, Codes, Graphs and Related Areas). RIMS Kokyuroku. 2015. 1956. 60-67
  • Naoyuki Horiguchi, Tsuyoshi Miezaki, Hiroyuki Nakasora. On the support designs of extremal binary doubly even self-dual codes (vol 72, pg 529, 2014). DESIGNS CODES AND CRYPTOGRAPHY. 2014. 73. 3. 1027-1028
  • Miezaki Tsuyoshi. Congruences on the Fourier coeffients of the Mathieu mock theta function (Research on finite groups and their representations, vertex operator algebras, and algebraic combinatorics). RIMS Kokyuroku. 2014. 1872. 1-7
  • Tsuyoshi Miezaki. Eisenstein series and E-polynomials. RIMS研究集会「有限群とその表現, 頂点作用素代数, 代数的組合せ論の研究」報告集. 2014
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Lectures and oral presentations  (11)：
  • A generalization of the Tutte polynomials
    (P-positivity in Matroid Theory and related Topics 2021)
  • 符号,格子と頂点作用素代数におけるレーマー型問題
    (第66回 代数学シンポジウム 2021)
  • タット多項式とコンウェイの問題の高次数化
    (早稲田整数論セミナー 2021)
  • Recent advances in matroids and Tutte polynomials
    (A generalization of the Tutte polynomials 2019)
  • 神楽坂代数セミナー
    (マシュー群に関係するモックテータ関数のフーリエ係数について 2018)
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Education (3)：
  • - 2009 Kyushu University Graduate School, Division of Mathematical Sciences
  • - 2006 Kyushu University Graduate School, Division of Mathematical Sciences
  • - 2004 Tokyo University of Science Faculty of Science
Professional career (3)：
  • Bachelor of Science (Tokyo University of Science)
  • Master of Mathematical Sciences (Kyushu University)
  • Ph.D. (Mathematical Sciences) (Kyushu University)
Work history (8)：
  • 2021/04 - 現在 Waseda University
  • 2017/10 - 2021/03 University of the Ryukyus Faculty of Education
  • 2015/10 - 2017/09 Yamagata University Faculty of Education, Art and Science
  • 2012/10 - 2015/09 Yamagata University Faculty of Education, Art and Science
  • 2011/04 - 2012/09 Oita National College of Technology General Education
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