Researcher Database

Researcher Profile and Settings

Master

Affiliation (Master)

  • Faculty of Science Mathematics Mathematics

Affiliation (Master)

  • Faculty of Science Mathematics Mathematics

researchmap

Profile and Settings

Affiliation

  • Hokkaido University, Faculty of Science, Associate Professor

Degree

  • Ph. D. (Mathematical Science)(2016/03 The University of Tokyo)

Profile and Settings

  • Name (Japanese)

    Kawasaki
  • Name (Kana)

    Morimichi
  • Name

    202101002304111816

Alternate Names

Affiliation

  • Hokkaido University, Faculty of Science, Associate Professor

Achievement

Research Areas

  • Natural sciences / Geometry

Research Experience

  • 2023/09 - Today Hokkaido University Faculty of Science Associate Professor
  • 2021/04 - 2023/08 Assistant Professor, Aoyama-Gakuin University
  • 2018/04 - 2021/03 JSPS Research Fellow (PD), RIMS, Kyoto University
  • 2016/04 - 2018/03 Research fellow, IBS Center for Geometry and Physics
  • 2013/04 - 2016/03 JSPS Research Fellow (DC1), The University of Tokyo

Education

  • 2013/04 - 2016/03  The University of Tokyo  Graduate School, Division of Mathematical Sciences
  • 2011/04 - 2013/03  The University of Tokyo  Graduate School, Division of Mathematical Sciences
  • 2007/04 - 2011/03  The University of Tokyo  Faculty of Science

Published Papers

  • Morimichi Kawasaki, Mitsuaki Kimura, Shuhei Maruyama, Takahiro Matsushita, Masato Mimura
    Kodai Mathematical Journal 46 (2) 0386-5991 2023/06/30 [Invited]
  • Morimichi Kawasaki, Mitsuaki Kimura, Takahiro Matsushita, Masato Mimura
    Geometric and Functional Analysis 33 (5) 1322 - 1353 1016-443X 2023/06/14 [Refereed][Not invited]
  • Morimichi KAWASAKI, Ryuma ORITA
    Journal of the Mathematical Society of Japan 74 (3) 0025-5645 2022/07/22 [Refereed][Not invited]
  • Morimichi Kawasaki, Mitsuaki Kimura, Takahiro Matsushita, Masato Mimura
    L’Enseignement Mathématique 68 (3) 441 - 481 0013-8584 2022/07/06 [Refereed][Not invited]
  • Morimichi Kawasaki, Mitsuaki Kimura
    Israel Journal of Mathematics 247 (2) 845 - 871 0021-2172 2022/04 [Refereed][Not invited]
  • Morimichi Kawasaki, Ryuma Orita
    Journal of Topology and Analysis 13 (02) 443 - 468 1793-5253 2021/06 [Refereed][Not invited]
     
    We present a lower bound for a fragmentation norm and construct a bi-Lipschitz embedding [Formula: see text] with respect to the fragmentation norm on the group [Formula: see text] of Hamiltonian diffeomorphisms of a symplectic manifold [Formula: see text]. As an application, we provide an answer to Brandenbursky’s question on fragmentation norms on [Formula: see text], where [Formula: see text] is a closed Riemannian surface of genus [Formula: see text].
  • Morimichi Kawasaki, Ryuma Orita
    Communications in Contemporary Mathematics 23 (05) 2050047 - 2050047 0219-1997 2020/07/07 [Refereed][Not invited]
     
    In this paper, we introduce the notion of pseudoheaviness of closed subsets of closed symplectic manifolds and prove the existence of pseudoheavy fibers of moment maps. In particular, we generalize Entov and Polterovich’s theorem, which ensures the existence of non-displaceable fibers. As its application, we provide a partial answer to a problem posed by them, which asks the existence of heavy fibers. Moreover, we obtain a family of singular Lagrangian submanifolds in [Formula: see text] with various rigidities.
  • Morimichi Kawasaki
    Journal of Symplectic Geometry 17 (1) 239 - 249 1527-5256 2019 [Refereed][Not invited]
  • Morimichi Kawasaki
    International Journal of Mathematics 29 (13) 1850097 - 1850097 0129-167X 2018/12/27 [Refereed][Not invited]
     
    Hofer’s norm (metric) is an important and interesting topic in symplectic geometry. In the present paper, we define fragmented Hofer’s norms which are Hofer’s norms controlled by fragmentation norms and give some observations on fragmented Hofer’s norms.
  • Morimichi Kawasaki
    Proceedings of the American Mathematical Society, Series B 5 (1) 1 - 5 2018/01/22 [Refereed][Not invited]
     

    Let be or . We conjecture that any semi-homogeneous subset-controlled quasimorphism on can be extended to a homogeneous subset-controlled quasimorphism on and also give a theorem supporting this conjecture by using a Bavard-type duality theorem on conjugation invariant norms.

  • Morimichi Kawasaki
    Pacific Journal of Mathematics 288 (1) 157 - 170 0030-8730 2017/04/08 [Refereed][Not invited]
  • Morimichi Kawasaki, Ryuma Orita
    Journal of Modern Dynamics 11 (1) 313 - 339 1930-532X 2017 [Refereed][Not invited]
  • Morimichi Kawasaki
    Journal of Symplectic Geometry 14 (1) 297 - 304 1527-5256 2016 [Refereed][Not invited]

Teaching Experience

  • Math Exercise AMath Exercise A Aoyama Gakuin University
  • Analysis IIB ExerciseAnalysis IIB Exercise Aoyama Gakuin University
  • Math Exercise BMath Exercise B Aoyama Gakuin University

Research Projects

  • 部分擬準同型の理論の展開とシンプレクティック幾何
    学術振興会:若手研究
    Date (from‐to) : 2021/04 -2026/03
  • ハミルトン力学系とスペクトル不変量, 部分擬準同型
    学術振興会:特別研究員奨励費
    Date (from‐to) : 2018/04 -2021/03
  • シンプレクティック多様体上のハミルトン微分同相群のホーファー距離、カラビ擬準同型
    学術振興会:特別研究員奨励費
    Date (from‐to) : 2013/04 -2016/03


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