Takashi Kagaya

カガヤタカシ | Takashi Kagaya

Affiliation and department：
Job title： Associate Professor

Research field (1)： Mathematical analysis

Research keywords (2)： Geometric flow , Partial differential equation

Research theme for competitive and other funds (8)：

2023 - 2028 Canonical mean curvature flow and its application to evolution problems
2021 - 2026 Analysis on singularities of higher order geometric gradient flows
2020 - 2025 Variational problems and geometric analysis for hypersurfaces with singular points, and novel development of discrete surface theory
2019 - 2022 接触角構造を伴う界面ダイナミクスに対する幾何解析的研究
2018 - 2022 Multifaceted studies on dynamical problems in the calculus of variations using geometric measure theory

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Papers (11)：

K. Hayashi, Y. Jikumaru, M. Ohsaki, T. Kagaya, Y. Yokosuka. Mean curvature flow for generating discrete surfaces with piecewise constant mean curvatures. Computer Aided Geometric Design. 2023. 102169-102169
T. Kagaya, Q. Liu, H. Mitake. Quasiconvexity preserving property for fully nonlinear nonlocal parabolic equations. Nonlinear Differential Equations and Applications NoDEA. 2022
T. Kagaya, Q. Liu. Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension. SIAM JOURNAL ON MATHEMATICAL ANALYSIS. 2021
K. Hayashi, Y. Jikumaru, M. Ohsaki T. Kagaya, Y. Yokosuka. Discrete Gaussian curvature flow for piecewise constant Gaussian curvature surface. COMPUTER-AIDED DESIGN. 2021
T. Kagaya, Y. Kohsaka. A note on traveling waves for area-preserving geometric flows. Advanced Studies in Pure Mathematics. 2020

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Lectures and oral presentations (29)：

Asymptotic behavior of geometric flows with contact angle conditions
(International Council for Industrial and Applied Mathematics 2023)
Long time behavior for a curvature flow of networks with the effect of lattice misorientations
(徳島偏微分方程式小研究集会 2022)
Long time behavior for a curvature flow of networks with the effect of lattice misorientations
(東北大学応用数理解析セミナー)
Long time behavior for a curvature flow of networks with the effect of lattice misorientations
(早稲田大学応用解析研究会)
Sincular Neumann boundary conditions for a class of fully nonlinear parabolic equations
(The 81st Fujiwara Seminar Mathematical Aspects for Unterfaces and Free Boundaries Pre-conference)

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Education (2)：

- 2017 Tokyo Institute of Technology Graduate School, Division of Science and Engineering 数学専攻
- 2014 Hokkaido University 理学院数学専攻

Professional career (2)：

Work history (4)：

2022/10 - 現在 Muroran Institute of Technology College of Liberal Arts Mathematical Science Research Unit Associate Professor
2018/02 - 2021/09 九州大学マス・フォア・インダストリ研究所助教
2017/04 - 2018/01 東京工業大学日本学術振興会特別研究員PD
2016/04 - 2017/03 東京工業大学日本学術振興会特別研究員DC2

Association Membership(s) (1)：

THE MATHEMATICAL SOCIETY OF JAPAN

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