Kagaya Takashi 可香谷隆

Researcher Number	60814431
Other IDs
Affiliation (Current)	2025: 室蘭工業大学, 大学院工学研究科, 准教授
Affiliation (based on the past Project Information) *help	2021 – 2024: 室蘭工業大学, 大学院工学研究科, 准教授 2018 – 2021: 九州大学, マス・フォア・インダストリ研究所, 助教
Review Section/Research Field	Principal Investigator Basic Section 12020:Mathematical analysis-related Except Principal Investigator Medium-sized Section 12:Analysis, applied mathematics, and related fields / Basic Section 12020:Mathematical analysis-related / Basic Section 11020:Geometry-related
Keywords	Principal Investigator 自由境界値問題 / 接触角 / 偏微分方程式 / 曲面の発展方程式 / 幾何学的測度論 / 変分問題 / 漸近挙動 / 接触角条件 Except Principal Investigator minimal surface / mean curvature flow … More / 変分問題 / 偏微分方程式論 / 変分法 / 特異形状解析 / 幾何学的発展方程式 / 区分的に滑らかな超曲面 / ローレンツ・ミンコフスキー空間 / エネルギー極小解 / 平均曲率 / ウルフ図形 / 離散幾何 / 幾何解析 / 自由境界問題 / ピロー型ボックス / 等長変形 / ガウス曲率 / 離散曲面 / エネルギー勾配流方程式 / 曲面の内在的曲率 / 曲面の特異点 / ガウス-ボンネの定理 / 可展面 / 非等方的エネルギー / ピローボックス / 区分的に滑らかな曲面 / 測地円 / phase interface / evolution problem / geometric analysis / geometric measure theory / calculus of variations / Geometric analysis / Minimal surface / Geometric measure theory / Calculus of variations / Mean curvature flow / 正則性 / 特異点 / 幾何学的測度論 / 極小曲面 / 平均曲率流 Less

Canonical mean curvature flow and its application to evolution problems
- Principal Investigator
  
  利根川吉廣
- Project Period (FY)
  2023 – 2027
- Research Category
  
  Grant-in-Aid for Scientific Research (A)
- Review Section
  
  Medium-sized Section 12:Analysis, applied mathematics, and related fields
- Research Institution
  Institute of Science Tokyo
Geometric analysis of mean curvature flow with dynamic contact angle structurePrincipal Investigator
- Principal Investigator
  
  可香谷隆
- Project Period (FY)
  2023 – 2026
- Research Category
  
  Grant-in-Aid for Early-Career Scientists
- Review Section
  
  Basic Section 12020:Mathematical analysis-related
- Research Institution
  Muroran Institute of Technology
Analysis on singularities of higher order geometric gradient flows
- Principal Investigator
  
  岡部真也
- Project Period (FY)
  2021 – 2025
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Review Section
  
  Basic Section 12020:Mathematical analysis-related
- Research Institution
  Tohoku University
Variational problems and geometric analysis for hypersurfaces with singular points, and novel development of discrete surface theory
- Principal Investigator
  
  小磯深幸
- Project Period (FY)
  2020 – 2024
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Review Section
  
  Basic Section 11020:Geometry-related
- Research Institution
  Kyushu University
Geometrical analysis study on interface dynamics with contact angle structurePrincipal Investigator
- Principal Investigator
  
  Kagaya Takashi
- Project Period (FY)
  2019 – 2023
- Research Category
  
  Grant-in-Aid for Early-Career Scientists
- Review Section
  
  Basic Section 12020:Mathematical analysis-related
- Research Institution
  Muroran Institute of Technology
  Kyushu University
Multifaceted studies on dynamical problems in the calculus of variations using geometric measure theory
- Principal Investigator
  
  TONEGAWA Yoshihiro
- Project Period (FY)
  2018 – 2022
- Research Category
  
  Grant-in-Aid for Scientific Research (A)
- Review Section
  
  Medium-sized Section 12:Analysis, applied mathematics, and related fields
- Research Institution
  Tokyo Institute of Technology

All 2024 2023 2022 2021 2020 2019 2018

All Journal Article Presentation

[Journal Article] Mean curvature flow for generating discrete surfaces with piecewise constant mean curvatures2023
- Author(s)
  Kazuki Hayashi, Yoshiki Jikumaru, Makoto Ohsaki, Takashi Kagaya and Yohei Yokosuka
- Journal Title
  
  Computer Aided Geometric Design
  
  Volume: 101, Art.102169 Pages: 1-18
- DOI
  10.1016/j.cagd.2023.102169
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-18H03670
[Journal Article] Long time behavior for a curvature flow of networks related to grain boundary motion with the effect of lattice misoriantations2023
- Author(s)
  Takashi Kagaya , Masashi Mizuno and Keisuke Takasao
- Journal Title
  
  ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE
  
  Volume: － Pages: 59-59
- DOI
  10.2422/2036-2145.202112_009
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-18H03670, KAKENHI-PROJECT-19K14572
[Journal Article] Quasiconvexity preserving property for fully nonlinear nonlocal parabolic equations2022
- Author(s)
  Takashi Kagaya, Qing Liu, Hiroyoshi Mitake
- Journal Title
  
  Nonlinear Differential Equations and Applications NoDEA
  
  Volume: 30 Issue: 1 Pages: 1-28
- DOI
  10.1007/s00030-022-00818-8
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-19K03574, KAKENHI-PROJECT-19K14572, KAKENHI-PROJECT-18H03670, KAKENHI-PROJECT-22K03382, KAKENHI-PROJECT-23K20802, KAKENHI-PROJECT-20H01816
[Journal Article] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension2021
- Author(s)
  Takashi Kagaya, Qing Liu
- Journal Title
  
  SIAM Journal on Mathematical Analysis
  
  Volume: 53 Issue: 4 Pages: 4350-4385
- DOI
  10.1137/20m1371646
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-19K03574, KAKENHI-PROJECT-19K14572, KAKENHI-PROJECT-18H03670
[Journal Article] A note on traveling waves for area-preserving geometric flows2020
- Author(s)
  Kagaya Takashi、Kohsaka Yoshihito
- Journal Title
  
  Advanced Studies in Pure Mathematics
  
  Volume: 85 Pages: 227-238
- DOI
  10.2969/aspm/08510227
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19K03562, KAKENHI-PROJECT-20K03748, KAKENHI-PROJECT-17K05364, KAKENHI-PROJECT-18H03670
[Journal Article] Global stability of traveling waves for an area preserving curvature flow with contact angle condition2020
- Author(s)
  Kagaya Takashi
- Journal Title
  
  Journal of Differential Equations
  
  Volume: 269 Issue: 4 Pages: 3489-3514
- DOI
  10.1016/j.jde.2020.03.006
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-19K14572, KAKENHI-PROJECT-18H03670
[Journal Article] Existence of non-convex traveling Waves for surface diffusion of curves with constant contact angles2019
- Author(s)
  Takashi Kagaya, Yoshihito Kohsaka
- Journal Title
  
  Archive for Rational Mechanics and Analysis
  
  Volume: 235 Issue: 1 Pages: 471-516
- DOI
  10.1007/s00205-019-01426-0
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-17K05364, KAKENHI-PROJECT-19K03562, KAKENHI-PROJECT-18H03670
[Journal Article] Convergence of the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2019
- Author(s)
  Takashi Kagaya
- Journal Title
  
  Mathematische Annalen
  
  Volume: 373 Issue: 3-4 Pages: 1485-1528
- DOI
  10.1007/s00208-018-1720-x
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular boundary problems for a class of fully nonlinear parabolic equation2024
- Author(s)
  Takashi Kagaya
- Organizer
  Joint geometric analyssis seminar
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular boundary problems for a class of fully nonlinear parabolic equation2024
- Author(s)
  Takashi Kagaya
- Organizer
  Joint geometric analyssis seminar
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-23K12992
[Presentation] Asymptotic behavior of geometric flow with contact angle conditions2023
- Author(s)
  Takashi Kagaya
- Organizer
  Seminar on multiscale modeling and computation
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Sharp interface limit for a rate function of large deviation with quasi non-linearity2023
- Author(s)
  Takashi Kagaya
- Organizer
  Evolution Equations and Related Topics -Energy Structures and Quantitative Analysis-
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-23K12992
[Presentation] Asymptotic behavior of geometric flow with contact angle conditions2023
- Author(s)
  Takashi Kagaya
- Organizer
  Seminar on multiscale modeling and computation
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-23K12992
[Presentation] Asymptotic behavior of geometric flow with contact angle conditions2023
- Author(s)
  Takashi Kagaya
- Organizer
  International Council for Industrial and Applied Mathematics
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Asymptotic behavior of geometric flow with contact angle conditions2023
- Author(s)
  Takashi Kagaya
- Organizer
  International Council for Industrial and Applied Mathematics
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-23K12992
[Presentation] Sharp interface limit for a rate function of large deviation with quasi non-linearity2023
- Author(s)
  Takashi Kagaya
- Organizer
  Evolution Equations and Related Topics -Energy Structures and Quantitative Analysis-
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann oundary problems for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  第39回九州における偏微分方程式研究集会
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary conditions for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  The 81st Fujiwara Seminar Mathematical Aspects for Unterfaces and Free Boundaries Pre-conference
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Long time behavior for a curvature flow of networks with the effect of lattice misorientations2022
- Author(s)
  可香谷隆
- Organizer
  東北大学応用数理解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Long time behavior for a curvature flow of networks with the effect of lattice misorientations2022
- Author(s)
  可香谷隆
- Organizer
  早稲田大学応用解析研究会
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Long time behavior for a curvature flow of networks with the effect of lattice misorientations2022
- Author(s)
  可香谷隆
- Organizer
  東北大学応用数理解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  第23回北東数学解析研究会
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  第39回九州における偏微分方程式研究集会
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Long time behavior for a curvature flow of networks with the effect of lattice misorientations2022
- Author(s)
  可香谷隆
- Organizer
  早稲田大学応用解析研究会
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  第23回北東数学解析研究会
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary conditions for a class of fully nonlinear parabolic equations2022
- Author(s)
  可香谷隆
- Organizer
  The 81st Fujihara Seminar Mathematical Aspects for Interfaces and Free Boundaries Pre-conference
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き面積保存型曲率流に対する進行波解の安定性について2021
- Author(s)
  可香谷隆
- Organizer
  2021年日本応用数理学会研究部会連合発表会
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 発散型のノイマン境界付きのある1次元完全非線形放物型偏微分方程式について2021
- Author(s)
  可香谷隆
- Organizer
  Elliptic and Parabolic Zoom Seminar
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 発散型ノイマン境界条件付き完全非線形放物型方程式に対する有界な解の可解性2021
- Author(s)
  可香谷隆
- Organizer
  数理解析若手研究会
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension2021
- Author(s)
  可香谷隆，柳青
- Organizer
  熊本大学応用解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equation in one dimension2021
- Author(s)
  可香谷隆
- Organizer
  熊本大学応用解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problem for power type curvature flow2021
- Author(s)
  可香谷隆
- Organizer
  NLPDEセミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き面積保存型曲率流の漸近挙動解析2021
- Author(s)
  可香谷隆
- Organizer
  室蘭工業大学談話会
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 発散型ノイマン境界条件付き完全非線形放物型方程式の可解性及び漸近挙動について2021
- Author(s)
  可香谷隆
- Organizer
  日本数学会2021年度秋季総合分科会
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular Neumann oundary problems for a class of fully nonlinear parabolic equations2021
- Author(s)
  可香谷隆
- Organizer
  微分方程式の総合的研究
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann oundary problems for a class of fully nonlinear parabolic equations2021
- Author(s)
  可香谷隆
- Organizer
  微分方程式の総合的研究
- Invited
- Data Source
  KAKENHI-PROJECT-23K20802
[Presentation] 発散型のノイマン境界付きのある1次元完全非線形放物型偏微分方程式について2021
- Author(s)
  可香谷隆
- Organizer
  Elliptic and Parabolic Zoom Seminar
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations2021
- Author(s)
  可香谷隆
- Organizer
  微分方程式の総合的研究
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き面積保存型曲率流の漸近挙動解析2021
- Author(s)
  可香谷隆
- Organizer
  室蘭工業大学談話会
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き面積保存型曲率流に対する進行波解の安定性について2021
- Author(s)
  可香谷隆
- Organizer
  日本応用数理学会研究部会連合発表会
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 発散型ノイマン境界条件付き完全非線形放物型方程式の可解性及び漸近挙動について2021
- Author(s)
  可香谷隆，柳青
- Organizer
  日本数学会2021年度秋季総合分科会
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 発散型ノイマン境界条件付き完全非線形放物型方程式に対する有界な解の可解性2021
- Author(s)
  可香谷隆
- Organizer
  数理解析若手研究会
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular Neumann boundary problem for power type curvature flow2021
- Author(s)
  可香谷隆
- Organizer
  NLPDEセミナー
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Existence of non-convex traveling waves for surface diffusion of curves with constant contact angles2020
- Author(s)
  可香谷隆
- Organizer
  北海道大学偏微分方程式セミナー
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Existence of non-convex traveling waves for surface diffusion of curves with constant contact angles2020
- Author(s)
  Takashi Kagaya
- Organizer
  Mini-symposium on Nonlinear Geometric Partial Differential Equations
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き面積保存型曲率流に対する進行波解の安定性について2020
- Author(s)
  可香谷隆
- Organizer
  東京都立大学幾何学セミナー
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension2020
- Author(s)
  可香谷隆
- Organizer
  鳥取PDE研究集会
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Existence of non-convex traveling waves for surface diffusion of curves with constant contact angles2020
- Author(s)
  可香谷隆
- Organizer
  北海道大学偏微分方程式セミナー
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Stability of traveling waves for an area preserving curvature flow with contact angle condition2020
- Author(s)
  Takashi Kagaya
- Organizer
  九州における偏微分方程式研究集会
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension2020
- Author(s)
  可香谷隆
- Organizer
  鳥取PDE研究集会
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き面積保存型曲率流に対する進行波解の安定性について2020
- Author(s)
  可香谷隆
- Organizer
  東京都立大学幾何学セミナー
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き面積保存型曲率流に対する進行波解の安定性2020
- Author(s)
  可香谷隆
- Organizer
  室蘭非線形解析研究会
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き表面拡散に対する進行波解の非一意性と非凸性について2019
- Author(s)
  可香谷隆
- Organizer
  東京大学：応用解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] On mean curvature flow of hypersurface with right angle in domains2019
- Author(s)
  Takashi Kagaya
- Organizer
  International Congress on Industrial and Applied Mathematics
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件つき表面拡散に対する進行波解の非一意性と非凸性について2019
- Author(s)
  可香谷隆
- Organizer
  熊本大学応用解析セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き表面拡散に対する進行波解の非一意性と非凸性について2019
- Author(s)
  可香谷隆
- Organizer
  京都大学NLPDEセミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き表面拡散方程式に対する進行波解の非一意性と非凸性について2019
- Author(s)
  可香谷隆
- Organizer
  日本数学会2019年度秋季総合分科会
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2019
- Author(s)
  Takashi Kagaya
- Organizer
  Fall Multiscale seminar
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 接触角条件付き表面拡散に対する進行波解の非一意性と非凸性について2019
- Author(s)
  可香谷隆
- Organizer
  南大阪応用数学セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2019
- Author(s)
  Takashi Kagaya
- Organizer
  Geometric Aspects of Solutions to Partial Differential Equations
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] Convergence of the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2019
- Author(s)
  Takashi Kagaya
- Organizer
  VI° Italian-Japanese Workshop GEOMETRIC PROPERTIES FOR PARABOLIC AND ELLIPTIC PDE
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 幾何学的問題に対する測度論の応用2019
- Author(s)
  可香谷隆
- Organizer
  東北応用数理解析若手セミナー
- Invited
- Data Source
  KAKENHI-PROJECT-19K14572
[Presentation] 非凸領域における0-Neumann境界条件付きAllen-Cahn方程式に対する特異極限問題2019
- Author(s)
  可香谷　隆
- Organizer
  反応拡散方程式と非線形分散型方程式の解の挙動（京都大学数理解析研究所、京都府京都市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き1次元表面拡散に対する進行波解について2018
- Author(s)
  可香谷　隆
- Organizer
  九州工業大学数理講演会（九州工業大学、福岡県北九州市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き平面曲線流における進行波解について2018
- Author(s)
  可香谷　隆
- Organizer
  福岡大学微分幾何研究会2018（福岡大学、福岡県福岡市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Allen-Cahn方程式に対する特異極限問題2018
- Author(s)
  可香谷　隆
- Organizer
  第4回「物理と幾何セミナー」（名古屋大学、愛知県名古屋市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] On geometric flows of hypersurfaces with contact angle2018
- Author(s)
  Takashi Kagaya
- Organizer
  Joint mini-workshop between KU and NTNU, Kyushu University, Fukuoka, Japan
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2018
- Author(s)
  可香谷　隆
- Organizer
  非線形発展方程式を基盤とする現象解析に向けた数学理論の展開（京都大学数理解析研究所、京都府京都市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] On traveling waves for one-dimensional surface diffusion with contact angle condition2018
- Author(s)
  Takashi Kagaya
- Organizer
  Ito Workshop on Partial Differential Equations (KYUSHU UNIV.- POSTECH - SJTU Joint Workshop on PDEs and Related Topics), Kyushu University, Fukuoka, Japan
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 接触角条件付き1次元表面拡散に対する進行波解について2018
- Author(s)
  可香谷　隆
- Organizer
  愛媛大学解析セミナー（愛媛大学、香川県愛媛市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] Singular limit problem for the Allen-Cahn equation with a 0-Neumann boundary condition on non-convex domains2018
- Author(s)
  Takashi Kagaya
- Organizer
  NTNU & NCTS Joint Seminar, National Taiwan University, Taipei, Taiwan
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] On traveling waves for one-dimensional surface diffusion with contact angle condition2018
- Author(s)
  Takashi Kagaya
- Organizer
  Workshop on Nonlinear Partial Differential Equations, Ryukoku University, Ohtsu, Shiga, Japan
- Invited / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 非凸領域上における0-Neumann境界条件付きAllen-Cahn方程式に対する特異極限問題2018
- Author(s)
  可香谷　隆
- Organizer
  九州関数方程式セミナー（福岡大学セミナーハウス、福岡県福岡市）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670
[Presentation] 非凸領域における0-Neumann境界条件付きAllen-Cahn方程式に対する特異極限問題2018
- Author(s)
  可香谷　隆
- Organizer
  神楽坂解析セミナー（東京理科大学、東京都新宿区）
- Invited
- Data Source
  KAKENHI-PROJECT-18H03670

1. 三浦達哉 (40838744)

# of Collaborated Projects: 3 results

# of Collaborated Products: 0 results
2. TONEGAWA Yoshihiro (80296748)

# of Collaborated Projects: 2 results

# of Collaborated Products: 0 results
3. 高坂良史 (00360967)

# of Collaborated Projects: 2 results

# of Collaborated Products: 2 results
4. 石井克幸 (40232227)

# of Collaborated Projects: 2 results

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5. 高棹圭介 (50734472)

# of Collaborated Projects: 2 results

# of Collaborated Products: 1 results
6. 小野寺有紹 (70614999)

# of Collaborated Projects: 2 results

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7. 水野将司 (80609545)

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8. 小磯深幸 (10178189)

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9. 寺本圭佑 (10830002)

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10. 石渡哲哉 (50334917)

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11. 松江要 (70610046)

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12. 安本真士 (70770543)

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13. 本田淳史 (90708611)

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14. 岡部真也 (70435973)

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15. 剱持智哉 (80824664)

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16. 柳青

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# of Collaborated Products: 2 results

Kagaya Takashi 可香谷 隆

Research Projects

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Canonical mean curvature flow and its application to evolution problems

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Geometric analysis of mean curvature flow with dynamic contact angle structurePrincipal Investigator

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Analysis on singularities of higher order geometric gradient flows

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Variational problems and geometric analysis for hypersurfaces with singular points, and novel development of discrete surface theory

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Geometrical analysis study on interface dynamics with contact angle structurePrincipal Investigator

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Multifaceted studies on dynamical problems in the calculus of variations using geometric measure theory

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[Journal Article] Mean curvature flow for generating discrete surfaces with piecewise constant mean curvatures2023

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[Journal Article] Long time behavior for a curvature flow of networks related to grain boundary motion with the effect of lattice misoriantations2023

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[Journal Article] Quasiconvexity preserving property for fully nonlinear nonlocal parabolic equations2022

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[Journal Article] Singular Neumann boundary problems for a class of fully nonlinear parabolic equations in one dimension2021

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[Journal Article] A note on traveling waves for area-preserving geometric flows2020

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[Journal Article] Global stability of traveling waves for an area preserving curvature flow with contact angle condition2020

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[Journal Article] Existence of non-convex traveling Waves for surface diffusion of curves with constant contact angles2019

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[Journal Article] Convergence of the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains2019

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Kagaya Takashi 可香谷隆