KATO Shin 加藤信

Researcher Number	10243354
Other IDs
External Links
Affiliation (Current)	2025: 大阪公立大学, 大学院理学研究科, 准教授
Affiliation (based on the past Project Information) *help	2025: 大阪公立大学, 大学院理学研究科, 准教授 2022 – 2023: 大阪公立大学, 大学院理学研究科, 准教授 2014 – 2021: 大阪市立大学, 大学院理学研究科, 准教授 2012 – 2013: 大阪市立大学, 理学(系)研究科(研究院), 准教授 2007 – 2011: Osaka City University, 大学院・理学研究科, 准教授 … More 2009: 大阪市立大学, 理学研究科, 准教授 2007: 大阪市立大学, 理学研究科, 准教授 2006: 大阪市立大学, 大学院理学研究科, 助教授 2001 – 2005: 大阪市立大学, 大学院・理学研究科, 助教授 1996 – 2001: Osaka City University, Faculty of Science, Associate Professor, 理学部, 助教授 1994 – 1995: 大阪大学, 理学部, 助手 1992 – 1993: 奈良女子大学, 理学部, 助手 Less
Review Section/Research Field	Principal Investigator Geometry / Global analysis / Basic Section 11020:Geometry-related / Global analysis Except Principal Investigator Geometry / Geometry / Global analysis / Global analysis / Basic Section 11020:Geometry-related / Basic Section 12020:Mathematical analysis-related … More / Mathematical analysis / Basic analysis / Basic analysis / 解析学 / 代数学・幾何学 Less
Keywords	Principal Investigator スカラー曲率 / 共形変形 / 極小曲面 / 多様体上の解析 / conformal deformation / scalar curvature / 共系変形 / 均衡条件 / 特異点 Except Principal Investigator 調和写像 … More / 可積分系 / 極小部分多様体 / 微分幾何学 / 対称空間 / ラグランジュ部分多様体 / エネルギー形式 / 部分多様体 / リー群 / 等径部分多様体 / face ring / ディリクレ空間 / スペクトル収束 / リー理論 / 部分多様体論 / 爆発解析 / 臨界型変分問題 / リーマン多様体 / モジュライ空間 / 調和写像論 / 幾何学的変分問題 / Hardy 不等式 / フレアーホモロジー / Bott tower / equivariant cohomology / topology / combinatorics / convex polytope / fan / トーリック多様体 / グラフ理論 / 同変コホモロジー / トポロジー / 組合せ論 / 凸体 / 扇 / トーリック多様体論 / spectral convergence / variational problem / p-harmonic map / n-harmonic map / 変分問題 / 共形幾何構造 / p-調和写像 / n-調和写像 / Dirichlet space / リッチ曲率 / 極小曲面 / スカラー曲率 / グリーン関数 / 有効抵抗 / ネットワーク / monodromy / Riemann surface / 普遍被覆空間 / タイヒミュラー空間 / 写像類群 / モノドロミー / 正則族 / リーマン面 / Trudinger-Moser 型不等式 / Hardy 型不等式 / Sobolev 不等式 / 関数不等式 / コンパクト性の喪失 / 領域の幾何 / Trudinger-Moser 不等式 / 非コンパクト性 / ハーディー型不等式 / Trudinger 型不等式 / エネルギー汎関数 / Ｔｒｕｄｉｎｇｅ-Moser　不等式 / 解の幾何学的形状 / 瞬間爆発 / 最大化関数 / 最良定数 / Morse 指数 / 非線形楕円型偏微分方程式 / 変分汎関数 / 有限モース指数解 / 安定解 / 等質空間 / GKM graph / Toric manifold / GKMグラフ / graph theory / toric manifold / quasi-isometry / effective resistance / netwok / Riemannian distance / energy form / kernel function / 測地グラフ / 調和関数 / 合成抵抗 / 擬等長 / リーマン距離 / 核関数 / Diophantine problem / function field / Teichmuller space / mapping class group / holomorphic family / 普遍被覆面 / ディオファントス問題 / 関数体 / Gromov-Hausdorff convergence / Dirichlet spaces / spectra / heat kernels / energy forms / Laplace operators / Riemannian manifolds / グロモフハウスドルフ収束 / ポアンカレ不等式 / ラプラス作用素 / グロモフーハウスドルフ収束 / elliptic equation / global analysis / harmonic map / Concentration phenomenon / 楕円型方程式 / 大域解析学 / manifold / conformal structure / 多様体 / parabolic Harnack inequality / spectral distance / Gromov-Hausdorff distance / heat kernel / Riemannian manifold / リー群の作用 / ガウス型評価 / ハルナックの不等式 / ガンマ収束 / ハウスドルフ収束 / 放物的ハルナック不等式 / スペクトル距離 / 放物型ハルナック不等式 / グロモフ・ハウスドルフ距離 / 熱核 / vertex / Schwarzian / Ricci curvature / scalar curvature / projective structure / Moebius geometry / conformal connection / confomal structure / 3次元多様体 / ヤン・ミルズ方程式 / ワイル構造 / スカラー曲率方程式 / 頂点 / シュワルツ微分 / 射影構造 / メビウス幾何 / 共形接続 / 共形構造 / Bergman kernel / Groebner bases / Einstein metric / moduli space / Kahler manifold / Eells-Sampson's equation / semi-stablity / n-end catenoids / CR構造 / ツイスター空間 / extremal kahler計量 / 超ケーラー多様体 / 渦糸の方程式 / 半線型波動方程式 / 平均曲率 / アインシュタイン / コンパクト・ケーラー / 山辺不変量 / 幾何学的不変量 / ベルグマン核 / グレブナ-基底 / アインシュタイン計量 / ケーラー多様体 / Eells-Sampson方程式 / 準安定性 / n端懸垂面 / 等径超曲面 / 非コンパクト解 / 非線型ノイマン境界条件 / 質量量子化 / コンパクト性の損失 / 質量集中現象 / 多重バブル解 / 係数関数の影響 / Robin関数 / 非線形楕円型境界値問題 / 臨界型方程式 / 爆発解 / ハミルトニアン / 漸近解析 / 臨界Sobolev型方程式 / 多重爆発解 / 臨界ソボレフ指数 / 漸近的一意性 / 漸近的非退化性 / 解の定性的性質 / P-エネルギー / p-エネルギー / 2―調和写像 / 2-調和写像 / Gromov-Hausdorff収束 / 変分収束 / 測度距離空間 / 曲面 / 幾何学 / (A)微分幾何 / quasi comformal mapping / uniformization / universal covering / complex mainfold / mapping clap group / Teichmiiller space / 山辺計量 / 曲線の頂点 / 双曲幾何 / Mobius幾何 / 射影幾何 / 共形幾何 / 適切性 / 初期境界値問題 / 初期値問題 / 双曲型偏微分方程式 / 半退化 / 退化 / 位相写像 / 距離 / 単数群 / 類数 / Zp-拡大 / ideal類群 / CM-体 / 代数体 Less

フラックスに由来した不変量による向き付け可能及び不可能な完備極小曲面の研究Principal Investigator
- Principal Investigator
  
  加藤信
- Project Period (FY)
  2025 – 2027
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Review Section
  
  Basic Section 11020:Geometry-related
- Research Institution
  Osaka Metropolitan University
Research on symmetry, stability and moduli in theory of harmonic maps and submanifolds
- Principal Investigator
  
  大仁田義裕
- Project Period (FY)
  2021 – 2024
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Review Section
  
  Basic Section 11020:Geometry-related
- Research Institution
  Waseda University
  Osaka Metropolitan University
  Osaka City University
The influence of domains on the variational problems of critical type: global structures of solution spaces and the mechanism of the loss of compactness
- Principal Investigator
  
  Takahashi Futoshi
- Project Period (FY)
  2019 – 2022
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Review Section
  
  Basic Section 12020:Mathematical analysis-related
- Research Institution
  Osaka Metropolitan University
  Osaka City University
Deepening and Evolution of Theory of Submanifolds and Harmonic Maps in Symmetric Spaces
- Principal Investigator
  
  Yoshihiro Ohnita
- Project Period (FY)
  2018 – 2022
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Review Section
  
  Basic Section 11020:Geometry-related
- Research Institution
  Osaka Metropolitan University
  Osaka City University
New Development of Submanifold Geometry and Harmonic Map Theory in Symmetric Spaces
- Principal Investigator
  
  Ohnita Yoshihiro
- Project Period (FY)
  2015 – 2017
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
Global / Geometric structure of solutions to elliptic PDE's via higher-order information of associated variational functionals
- Principal Investigator
  
  Takahashi Futoshi
- Project Period (FY)
  2015 – 2018
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Mathematical analysis
- Research Institution
  Osaka City University
Research on submanifold geometry and harmonic map theory in symmetric spaces
- Principal Investigator
  
  OHNITA Yoshihiro
- Project Period (FY)
  2012 – 2014
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
Global and asymptotic analysis of critical variational problems with mass/energy concentration phenomena
- Principal Investigator
  
  TAKAHASHI Futoshi
- Project Period (FY)
  2011 – 2014
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Global analysis
- Research Institution
  Osaka City University
Singularities and balancing conditions on the theory of minimal surfaces and related geometric variational problemsPrincipal Investigator
- Principal Investigator
  
  KATO Shin
- Project Period (FY)
  2010 – 2014
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Osaka City University
Studies on blow-up analysis of critical variational problems and qualitative properties of solutions caused by blow-up
- Principal Investigator
  
  TAKAHASHI Futoshi
- Project Period (FY)
  2008 – 2010
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Osaka City University
Convergence theory of metric measure spaces and its development
- Principal Investigator
  
  KASUE Atsushi
- Project Period (FY)
  2007 – 2009
- Research Category
  
  Grant-in-Aid for Scientific Research (A)
- Research Field
  
  Geometry
- Research Institution
  Kanazawa University
Invariants and balancing conditions for singularities of solutions of geometric variational problemsPrincipal Investigator
- Principal Investigator
  
  KATO Shin
- Project Period (FY)
  2006 – 2009
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Osaka City University
Research on Submanifold Theory via Infinite Dimensional Methods
- Principal Investigator
  
  OHNITA Yoshihiro
- Project Period (FY)
  2005 – 2008
- Research Category
  
  Grant-in-Aid for Scientific Research (A)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
Topological toric theory and combinatorics
- Principal Investigator
  
  MASUDA Mikiya
- Project Period (FY)
  2005 – 2006
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
Study on Diophantine problem over function fields and Teichmuller spaces
- Principal Investigator
  
  IMAYOSHI Yoichi
- Project Period (FY)
  2003 – 2005
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Basic analysis
- Research Institution
  Osaka City University
Convergence of metric measure spaces and energy forms
- Principal Investigator
  
  KASUE Atsushi
- Project Period (FY)
  2003 – 2005
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Global analysis
- Research Institution
  Kanazawa University
Construction of the topological toric theory
- Principal Investigator
  
  MASUDA Mikiya
- Project Period (FY)
  2003 – 2004
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
リーマン面の正則族のモノドロミーの大域的研究
- Principal Investigator
  
  IMAYOSHI Yoichi
- Project Period (FY)
  2001 – 2003
- Research Category
  
  Grant-in-Aid for Exploratory Research
- Research Field
  
  Basic analysis
- Research Institution
  Osaka City University
n-harmonic maps with applications to geometry of conformal structures on manifolds
- Principal Investigator
  
  NAKAUCHI Nobumitsu
- Project Period (FY)
  2000 – 2001
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Yamaguchi University
Convergence of Riemannian manifolds and Laplace operators
- Principal Investigator
  
  KASUE Atsushi
- Project Period (FY)
  2000 – 2002
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Kanazawa University
  Osaka City University
Geometric structure of complete Riemannian manifolds and the scalar curvature equationPrincipal Investigator
- Principal Investigator
  
  KATO Shin
- Project Period (FY)
  1999 – 2002
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Osaka City University
n-harmonic maps and conformal structures on manifolds
- Principal Investigator
  
  NKAUCHI Nobumitsu
- Project Period (FY)
  1998 – 1999
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Global analysis
- Research Institution
  Yamaguchi University
スカラー曲率の方程式と楕円形特異境界値問題Principal Investigator
- Principal Investigator
  
  加藤信
- Project Period (FY)
  1997 – 1998
- Research Category
  
  Grant-in-Aid for Encouragement of Young Scientists (A)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
Gemetric Structures on Manifolds and Global Analysis
- Principal Investigator
  
  KOBAYASHI Osamu
- Project Period (FY)
  1997 – 1999
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Geometry
- Research Institution
  Kanazawa University
  Nara Women's University
Harnack's Inequality in Riemannian Geometry
- Principal Investigator
  
  KASUE Atsushi
- Project Period (FY)
  1997 – 1999
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University, Department of Methematics
非コンパクト・リーマン多様体上のスカラー曲率の方程式Principal Investigator
- Principal Investigator
  
  加藤信
- Project Period (FY)
  1996
- Research Category
  
  Grant-in-Aid for Encouragement of Young Scientists (A)
- Research Field
  
  Geometry
- Research Institution
  Osaka City University
リーマン多様体の共形変形に於けるスカラー曲率の方程式に関する研究Principal Investigator
- Principal Investigator
  
  加藤信
- Project Period (FY)
  1995
- Research Category
  
  Grant-in-Aid for Encouragement of Young Scientists (A)
- Research Field
  
  Geometry
- Research Institution
  Osaka University
Research on geometric invariants and moduli spaces
- Principal Investigator
  
  SAKANE Yusuke
- Project Period (FY)
  1995 – 1996
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Geometry
- Research Institution
  Osaka University
リーマン多様体の共形変形に於けるスカラー曲率の方程式の解空間の構造についてPrincipal Investigator
- Principal Investigator
  
  加藤信
- Project Period (FY)
  1994
- Research Category
  
  Grant-in-Aid for Encouragement of Young Scientists (A)
- Research Field
  
  Geometry
- Research Institution
  Osaka University
共形構造及び射影構造の幾何に関する研究
- Principal Investigator
  
  小林治
- Project Period (FY)
  1993
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  Geometry
- Research Institution
  Nara Women's University
岩澤理論に関連した代数体の研究
- Principal Investigator
  
  堀江邦明
- Project Period (FY)
  1992
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  代数学・幾何学
- Research Institution
  Nara Women's University
半退化双曲型方程式の研究
- Principal Investigator
  
  坂本礼子
- Project Period (FY)
  1992
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  解析学
- Research Institution
  Nara Women's University

All 2022 2020 2016 2015 2014 2013 2012 2011 2009 2008 2007 2004 Other

All Journal Article Presentation Other

[Journal Article] Regularity of ends of zero mean curvature surfaces in 𝐑<sup>2,1</sup>2022
- Author(s)
  aoya Ando,Kohei Hamada,Kaname Hashimoto,Shin Kato
- Journal Title
  
  Journal of the Mathematical Society of Japan
  
  Volume: 74 Issue: 4 Pages: 1295-1334
- DOI
  10.2969/jmsj/85018501
- ISSN
  0025-5645, 1881-1167, 1881-2333
- Language
  English
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-21K03252, KAKENHI-PROJECT-18K03307
[Journal Article] Nonorientable minimal surfaces with catenoidal ends2020
- Author(s)
  Kohei Hamada and Shin Kato
- Journal Title
  
  Annali di Matematica Pura ed Applicata
  
  Volume: - Issue: 4 Pages: 1573-1603
- DOI
  10.1007/s10231-020-01048-4
- Peer Reviewed / Open Access / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-18K03307
[Journal Article] Index, nullity and flux of $n$-noids2016
- Author(s)
  S.Kato, and K. Tatemichi
- Journal Title
  
  Osaka J. Math.
  
  Volume: 53 Pages: 101-139
- NAID
  120005941428
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-15H03631
[Journal Article] Least energy solutions for nonlinear Schrodinger systems with mixed attractive and repulsive couplings2015
- Author(s)
  Y. Sato, and Z-Q. Wang
- Journal Title
  
  Adv. Nonlinear Stud.
  
  Volume: 15 Pages: 1-22
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038
[Journal Article] Minimal surfaces of genus one with catenoidal ends II2015
- Author(s)
  S. Kato, and H. Muroya
- Journal Title
  
  Osaka J. Math.
  
  Volume: 52 Pages: 307-371
- NAID
  120005986358
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-15H03631
[Journal Article] Minimal surfaces of genus one with catenoidal ends II2015
- Author(s)
  S. Kato and H. Muroya
- Journal Title
  
  Osaka J. Math.
  
  Volume: 52 Pages: 307-371
- NAID
  120005986358
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-22540232
[Journal Article] Minimal surfaces of genus one with catenoid ends II2015
- Author(s)
  S. Kato, and H. Muroya
- Journal Title
  
  Osaka J. Math.
  
  Volume: 52 Pages: 307-373
- NAID
  120005986358
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038
[Journal Article] On the least energy sign-changing solutions for a nonlinear elliptic system2015
- Author(s)
  Y. Sato, and Z-Q. Wang
- Journal Title
  
  Discrete Contin. Dyn. Syst.
  
  Volume: 35 Issue: 5 Pages: 2151-2164
- DOI
  10.3934/dcds.2015.35.2151
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038, KAKENHI-PROJECT-23740124, KAKENHI-PROJECT-25287025
[Journal Article] Existence of a positive solution for nonlinear Schrodinger equations with general nonlinearity2014
- Author(s)
  Y. Sato, and M. Shibata
- Journal Title
  
  Adv. Nonlinear Anal.
  
  Volume: 3 Issue: S1 Pages: 55-67
- DOI
  10.1515/anona-2014-0003
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038, KAKENHI-PROJECT-23740124, KAKENHI-PROJECT-25287025
[Journal Article] On the multiple existence of semi-positive solutions for a nonlinear Schrodinger system2013
- Author(s)
  Y. Sato, and Z-Q. Wang
- Journal Title
  
  Ann. Inst. H. Poincare Anal. Non Lineaire
  
  Volume: 30 Issue: 1 Pages: 1-22
- DOI
  10.1016/j.anihpc.2012.05.002
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038, KAKENHI-PROJECT-23740124
[Journal Article] Minimal surfaces of genus one with catenoidal ends2012
- Author(s)
  Shin KATO
- Journal Title
  
  Osaka J. Math.
  
  Volume: 49 Pages: 931-992
- NAID
  120005174155
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-22540232
[Journal Article] Vanishing $p$-capacity of the singular sets for $p$-harmonic functions2011
- Author(s)
  T.Sato, T.Suzuki, F.Takahashi
- Journal Title
  
  Electric Journal of Differential Equations
  
  Volume: 2011 Pages: 1-15
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-23340038
[Journal Article] A nondegeneracy result for least energy solutions to a bihar monic problem with nearly critical exponent,2009
- Author(s)
  T.Sato, F.Takahashi
- Journal Title
  
  RIMS Kokyuroku Bessatsu 15
  
  Pages: 73-85
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] A nondegeneracy result for least energy solutions to a biharmonic problem with nearly critical exponent2009
- Author(s)
  T. Sato, F. Takahashi
- Journal Title
  
  RIMS Kokyuroku Bessatsu {\bf 15}.Proceedings of ``Mathematical Analysis on the Self-organization and Self-similarity"
  
  Pages: 73-85
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Asymptotic uniqueness for a biharmonic equation with nearly critical growth on symmetric convex domains,2009
- Author(s)
  T.Sato, F.Takahashi
- Journal Title
  
  Funkcialaj Ekvac. 52
  
  Pages: 213-232
- NAID
  130000140520
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Asymptotic uniqueness for a biharmonic equation with nearly critical growth on symmetric convex domains2009
- Author(s)
  T. Sato, F. Takahashi
- Journal Title
  
  Funkcialaj Ekvac., {\bf 52} no.2
  
  Pages: 213-232
- NAID
  130000140520
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Asymptotic uniqueness of solutions for an elliptic problem with nearly critical growth on symmetric domains2008
- Author(s)
  T. Sato, F. Takahashi
- Journal Title
  
  Communications on Applied Nonlinear Anal. {\bf 15} no.3
  
  Pages: 1-18
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Asymptotic uniqueness of solutions for an elliptic problem with nearly critical growth on symmetric domains.2008
- Author(s)
  T. Sato F. Takahashi
- Journal Title
  
  Comm. on Applied Nonlinear Anal. 15
  
  Pages: 1-18
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Flux of simple ends of maximal surfaces in R^<2,1>2008
- Author(s)
  Taishi IMAIZUMI, Shin KATO
- Journal Title
  
  Hokkaido Mathematical Journal 37
  
  Pages: 561-610
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-18540219
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero II2008
- Author(s)
  Shin KATO
- Journal Title
  
  Kyushu Journal of Mathematics 62(印刷中)
- NAID
  110006377521
- Data Source
  KAKENHI-PROJECT-18540219
[Journal Article] Flux of simple ends of maximal surfaces in R2, 12008
- Author(s)
  Taishi IMAIZUMI, Shin KATO
- Journal Title
  
  Hokkaido Mathematical Journal 37
  
  Pages: 561-610
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-18540219
[Journal Article] Flux of simple ends of maximal surfaces in $\mathbb{R}^{2, 1}$2008
- Author(s)
  S. Kato
- Journal Title
  
  Hokkaido Math. J. 37
  
  Pages: 561-610
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540216
[Journal Article] Flux of simple ends of maximal surfaces in R^<2, 1>2008
- Author(s)
  Taishi IMAIZUMI, Shin KATO
- Journal Title
  
  Hokkaido Mathematical Journal 37
  
  Pages: 561-610
- Data Source
  KAKENHI-PROJECT-18540219
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero II2007
- Author(s)
  Shin KATO
- Journal Title
  
  Kyushu Journal of Mathematics 61
  
  Pages: 275-319
- NAID
  110006377521
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-18540219
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero2004
- Author(s)
  Shin Kato
- Journal Title
  
  Osaka Journal of Mathematics 41巻3号
  
  Pages: 507-532
- NAID
  120005986924
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-15540090
[Journal Article] Multidimensional Brownian local times in the Malliavin calculus2004
- Author(s)
  Satoshi Takanobu
- Journal Title
  
  数理解析研究所講究録 1351
  
  Pages: 1-24
- Data Source
  KAKENHI-PROJECT-15340053
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero,2004
- Author(s)
  S.Kato, K.Nomura
- Journal Title
  
  Osaka J.Math. 41
  
  Pages: 1-26
- NAID
  120005986924
- Description
  「研究成果報告書概要(欧文)」より
- Data Source
  KAKENHI-PROJECT-15340053
[Journal Article] On the weights of end-pairs in $n$-end catenoids of genus zero2004
- Author(s)
  S.Kato
- Journal Title
  
  Osaka J. Math.41 (掲載予定)
  
  Pages: 507-532
- NAID
  120005986924
- Data Source
  KAKENHI-PROJECT-15340049
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero2004
- Author(s)
  S.Kato, K.Nomura
- Journal Title
  
  Osaka J. Math. 41
  
  Pages: 1-26
- NAID
  120005986924
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-15340049
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero.2004
- Author(s)
  S.Kato, K.Nomura
- Journal Title
  
  Osaka J.Math. 41
  
  Pages: 1-26
- NAID
  120005986924
- Description
  「研究成果報告書概要(欧文)」より
- Data Source
  KAKENHI-PROJECT-15340049
[Journal Article] On the weights of end-pairs in n-end catenoids of genus zero2004
- Author(s)
  S.Kato, K.Nomura
- Journal Title
  
  Osaka J.Math. 41
  
  Pages: 1-26
- NAID
  120005986924
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-15340053
[Journal Article] On the weights of end-pairs in n-end catenoids of genues zero2004
- Author(s)
  Shin Kato
- Journal Title
  
  Osaka J.of Mathematics 41
  
  Pages: 507-532
- NAID
  120005986924
- Description
  「研究成果報告書概要(欧文)」より
- Data Source
  KAKENHI-PROJECT-15540090
[Presentation] 平均曲率 0 曲面の双複素拡張と平面型 end の正則2020
- Author(s)
  加藤信
- Organizer
  第 67 回幾何学シンポジウム（オンライン）
- Invited
- Data Source
  KAKENHI-PROJECT-18K03307
[Presentation] n-noid の index, nullity と flux2015
- Author(s)
  加藤　信
- Organizer
  2015名城大学幾何学研究集会「幾何構造の融合と発展」
- Place of Presentation
  名城大学理工学部（愛知県名古屋市）
- Year and Date
  2015-03-09
- Invited
- Data Source
  KAKENHI-PROJECT-22540232
[Presentation] 向き付け不可能な n-end catenoid は存在するか？2015
- Author(s)
  加藤　信
- Organizer
  淡路島幾何学研究集会2015
- Place of Presentation
  国民宿舎慶野松原荘（兵庫県南あわじ市）
- Year and Date
  2015-01-23
- Data Source
  KAKENHI-PROJECT-22540232
[Presentation] Index, nullity and flux of n-noids2014
- Author(s)
  加藤　信
- Organizer
  幾何学阿蘇研究集会
- Place of Presentation
  休暇村南阿蘇（熊本県高森町）
- Year and Date
  2014-09-20
- Invited
- Data Source
  KAKENHI-PROJECT-22540232
[Presentation] カテノイド型エンドを持つ種数1の極小曲面2011
- Author(s)
  加藤信・室谷文祥
- Organizer
  日本数学会2011年度秋期総合分科会(幾何学分科会)
- Place of Presentation
  信州大学
- Year and Date
  2011-09-28
- Data Source
  KAKENHI-PROJECT-23340038
[Presentation] n-end catenoidのflux, Kunitachi One-Day Symposium on Differential Geometry2008
- Author(s)
  加藤信
- Organizer
  一橋大学佐野書院
- Year and Date
  2008-07-19
- Data Source
  KAKENHI-PROJECT-18540219
[Presentation] 極小曲面のフラックス2007
- Author(s)
  加藤信
- Organizer
  第54回幾何学シンポジウム(全体講演)
- Place of Presentation
  鹿児島大学
- Year and Date
  2007-08-24
- Data Source
  KAKENHI-PROJECT-18540219
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KATO Shin 加藤 信

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フラックスに由来した不変量による向き付け可能及び不可能な完備極小曲面の研究Principal Investigator

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Singularities and balancing conditions on the theory of minimal surfaces and related geometric variational problemsPrincipal Investigator

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Invariants and balancing conditions for singularities of solutions of geometric variational problemsPrincipal Investigator

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KATO Shin 加藤信