全学教育機構

Kengo Kawamura

  (河村 建吾)

Profile Information

Affiliation
Associate Professor, Institute of Education, Center of Advanced Education, Osaka Sangyo University
Degree
博士(理学)(Mar, 2016, 大阪市立大学)
修士(教育学)(Mar, 2013, 東京学芸大学)

Researcher number
00780727
J-GLOBAL ID
201601005562205590
researchmap Member ID
B000255459

Research Interests

 2

Papers

 8
  • Tomoko NAGAI, Kensaku KINJO, Kengo KAWAMURA, Tomoya NAKAMURA, Takayuki OKUDA, Yuichiro SATO, Jun-ichi MUKUNO, Shin KIKUTA, Naoto KUMANO-GO
    Journal of JSEE, 71(3) 3_112-3_116, May, 2023  Peer-reviewed
  • Kengo Kawamura
    Journal of Knot Theory and Its Ramifications, 30(05) 2150029, 17pp-2150029, Jun 15, 2021  Peer-reviewed
    We introduce the notion of bicolored diagrams which are closely related to the region crossing changes. Moreover, we refine Cheng’s results on the region crossing changes and propose a certain way to calculate the Arf invariant of a proper link using a bicolored diagram.
  • Kengo Kawamura
    Topology and its Applications, 264(1) 394-412, Sep, 2019  Peer-reviewed
  • Kengo Kawamura
    Journal of Knot Theory and Its Ramifications, 27(14) 1850079, 23pp, Oct, 2018  Peer-reviewed
  • Seiichi Kamada, Kengo Kawamura
    TOPOLOGY AND ITS APPLICATIONS, 230(1) 181-193, Oct, 2017  Peer-reviewed
    We introduce the notion of a ribbon-clasp surface-link, which is a generalization of a ribbon surface-link. We generalize the notion of a normal form on embedded surface-links to the case of immersed surface-links and prove that any immersed surface-link can be described in a normal form. It is known that an embedded surface-link is a ribbon surface-link if and only if it can be described in a symmetric normal form. We prove that an immersed surface-link is a ribbon-clasp surface-link if and only if it can be described in a symmetric normal form. We also introduce the notion of a ribbon-clasp normal form, which is a simpler version of a symmetric normal form. (C) 2017 Elsevier B.V. All rights reserved.

Misc.

 10

Presentations

 55

Teaching Experience

 36

Professional Memberships

 1

Research Projects

 2

Social Activities

 4

研究テーマ

 2
  • 研究テーマ(英語)
    曲面結び目のカンドルねじれアレクサンダー不変量について
    研究期間(開始)(英語)
    2017/12
  • 研究テーマ(英語)
    曲面結び目のダイアグラムとローズマン変形について
    研究期間(開始)(英語)
    2013/04