Matsumoto Toshitaka 松本敏隆

… Alternative Names

Researcher Number	20229561
Other IDs
Affiliation (Current)	2019: 静岡大学, 理学部, 教授
Affiliation (based on the past Project Information) *help	2015 – 2017: 静岡大学, 理学部, 教授 2011 – 2014: 広島大学, 理学(系)研究科(研究院), 助教 2007 – 2010: 広島大学, 大学院・理学研究科, 助教 2006: Hiroshima University, Department of Mathematical and Life Sciences, Graduate School of Science, Research Assistant, 大学院理学研究科, 助手 2003 – 2005: 広島大学, 理学部, 助手 … More
Review Section/Research Field	Principal Investigator Basic analysis / 解析学 Except Principal Investigator Basic analysis / 解析学 / Basic analysis / General mathematics (including Probability theory/Statistical mathematics)
Keywords	Principal Investigator 適切性 / 制約条件 / リプシッツ作用素半群 / 筋収縮 / 放物型方程式 / 非線形境界条件 / Lipschitz作用素半群 / 弱連続作用素 / 積公式 / 正則性 … More Except Principal Investigator 発展方程式 / integrated semigroup / subtangential condition / 非線形半群 / metric-like functional / quasilinear equation / dissipativity condition / リプシッツ作用素半群 / 非線形摂動 / semigroup of Lipschitz operators / comparison function / 楕円型方程式 / Lipschitz semigroup / Evolution operator / regularized semigroup / analytic semigroup / 数値シミュレーション / fractional power / リプシッツ発展作用素 / semilinear evolution equation / 非線形発展方程式 / semilinear equation / 粘性解 / 保存則系 / Feynman path integral / 境界値問題 / semigroup of operators / Numerical simulation / 数値計算法 / acoustic boundary condition / 数値計算の検証解析 / 発展作用素 / 反応拡散系 / Euler方程式 / stability condition / バナッハ空間 / integral solution / 半陰的積公式 / 数学モデルの近似可解性 / 動力学的定式化 / conservation law / 定常解 / stability / 安定性条件 / Hadamardの意味の適切性 / Carrier equation / 自由境界問題 / 数値実験 / semigroup of Lipschite operators / Global solutions in time / dissipativity / Templ type / Duality / generator / 数値解法 / nonlinear conveetive diffusion equation / 複数移流反応拡散現象 / infinitesimal generators / 実関数論 / 保存型方程式 / 平均曲率流 / 準縮小作用素 / 保存則方程式系 / weak continuity / approximation theorem for semigroups of operators / Riemann problem / 移流反応拡散系 / delay equation / 鉄磁性モデル / 無限小生成作用素 / Hadamard well-posedness / 粘性消滅極限 / 非線形解析 / 弱連続生成素 / 劣接線条件 / non-densely defined operator / numerical method / 非線形移流・拡散方程式 / 変動指数 / Favard class / 非線形偏微分方程式 / 非線形保存型偏微分方程式 / generation theorem / well-posedness / Reliability analysis / 複雑移流反応拡散現象 / 両性人口モデル / 多成分混相流体 / 対数型臨界Sobolev不等式 / Unitary representation / Nonlinear evolution system / Balayage space / 全域解 / Besov Morrey空間 / 並列数値シュミレーション / 常微分方程式 / 準線形楕円型方程式 / Chernoff's product formula / semigroup of Lipshitz oprators / 特異摂動 / 非線形現象の数学的モデル / 区分的に線形な不連続関数 / Navier-Stokes方程式 / 比較定理 / Quasilinear elliptic equation / Schroedinger写像 / 非線形ポテンシャル論 / ファイマン経路積分 / infinitesimal generator / 解の爆発 / wellposedness in the sense of Hadamard / 乗法的確率外力項 / Nonlinear semigroup / Blowup solutions / 運動力学的な解 / monotone operator / 移流・拡散方程式 / Computational fluid dynamics / abstract Cauchy problem / 時間大域解 / 解の漸近形 / Reactiondiffusion systems / 消散条件 / 抽象的準線形発展方程式 / 非線性楕円型境界値問題 / evolution operator / conservation laws / 初期値問題 / stabilitiy condition / 非線形拡散・移流方程式 / 環境流体 / qusilinear equation / 無限次元力学系 / Dynamical system / Validation of numerical computation / 非線形現象の数学モデル / 半線形楕円型方程式 / wave front tracking solution / 数値流体モデル / Nonlinear perturbation / Approximation solvability / connectedness condition / Allen-Carn方程式 / Self-similar processes / 解の減衰 / つ非線形保存型方程式 / perturbation / ジャンプ / Asymptotic profiles of solutions / 非自励な方程式系 / 弱連続作用素 / 積公式 / 解析的半群の非線形摂動 / Ginzburg-Landau equation / Convection-diffusion equations / Stochastic analysis / 抽象的Cauchy問題 / infinite dimensinoal dynamical system / computational methods / 退化準線形発展方程式 / 近似可解性 / 半導体素子方程式 / 変異方程式 / Besov空間 / KdV方程式 / mild solution / Complex nonlinear phenomena / 非線形楕円型方程式 / 数値解析 / 衝撃波許容条件 / 無限フラクタル格子 / abstract quasi-linear equation / nonlinear elliptic equation / 解析的半群 / parabolic type / determinism / nonlinear analysis / Nonlinear pertuebation of analytic semigroup / 局所的リプシッツ半群 / 準線形散逸的波動方程式 / 非線形保存型方程式 / 非線形常微分方程式 / 平均曲率流方程式 / revel set / モンテカルロ法 / 解の正則性条件 / 数理モデル / Hadamard wellposedness / evolution equations / 作用素半群の近似定理 / 安定性 / 振動解 / Stationary solutions / Nonlinear evolution equations / 非線形移流反応拡散系 / 自己相似解 / Mathematical modeling of nonlinear / Carn-Hilliard方程式 / quasilinear evolution equation / evolution equation / 数値アルゴリズム / 非線形発展系 / 非線形移流拡散方程式 / 波面追跡法 / 複素Ginzburg-Landau方程式 / Wentzell boundary condition / reaction-diffusion system / 抽象準線形発展方程式 / semigroup of lipschitz operators / 解析学 / 非拡大型写像 / connected condition / Environmental fluids / Multicomponent multiphase fluid phenomena / 力学系 / 時間依存の発展系 / リプシッツ作用素 / アダマールの意味の適切性 / 特異摂動問題 / 非線形移流拡散系 / Free boundary problems / 調和写像流 / Convective reaction-diffusion system / BMOアルゴリズム Less

Studies on well-posedness for quasilinear partial differential equations with constraintsPrincipal InvestigatorOngoing
- Principal Investigator
  
  松本敏隆
- Project Period (FY)
  2017 – 2019
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Shizuoka University
リプシッツ発展作用素論の基礎と応用Ongoing
- Principal Investigator
  
  小林良和
- Project Period (FY)
  2016 – 2018
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Chuo University
Well-posedness for partial differential equations with time-dependent constraintsPrincipal Investigator
- Principal Investigator
  
  MATSUMOTO Toshitaka
- Project Period (FY)
  2014 – 2016
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Shizuoka University
  Hiroshima University
Generation, convergence and approximation of Lipschitz evolution operators in Banach spaces
- Principal Investigator
  
  Yoshikazu Kobayashi
- Project Period (FY)
  2013 – 2015
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Chuo University
Well-posedness for nonautonomous differential systems with dissipativity structure described by metric-like functionals
- Principal Investigator
  
  TANAKA Naoki
- Project Period (FY)
  2013 – 2015
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Shizuoka University
Studies on well-posedness for parabolic equations with nonlinear constraintsPrincipal Investigator
- Principal Investigator
  
  MATSUMOTO TOSHITAKA
- Project Period (FY)
  2011 – 2013
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Hiroshima University
Studies on well-posedness for semilinear evolution equations with constraints and their applicationsPrincipal Investigator
- Principal Investigator
  
  MATSUMOTO Toshitaka
- Project Period (FY)
  2008 – 2010
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Hiroshima University
Wellposedness of differential equations whose solutions depend Lipschitz continuously on their initial data
- Principal Investigator
  
  TANAKA Naoki
- Project Period (FY)
  2007 – 2009
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Shizuoka University
New development of convective reaction-diffusion systems and validation of numerical computation
- Principal Investigator
  
  OHARU Shinnosuke
- Project Period (FY)
  2004 – 2006
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Basic analysis
- Research Institution
  Chuo University
Wellposedness of the Cauchy problems for hyperbolic systems with large data
- Principal Investigator
  
  TANAKA Naoki
- Project Period (FY)
  2004 – 2006
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  Shizuoka University
  Okayama University
画像処理の数理における実解析的手法の探索
- Principal Investigator
  
  小川卓克
- Project Period (FY)
  2003 – 2005
- Research Category
  
  Grant-in-Aid for Exploratory Research
- Research Field
  
  Basic analysis
- Research Institution
  Tohoku University
  Kyushu University
Well-posedness and approximation of Cauchy problems for hyperbolic systems
- Principal Investigator
  
  TANAKA Naoki
- Project Period (FY)
  2002 – 2003
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  OKAYAMA UNIVERSITY
Asymptotic Profiles of Solutions to Nonlinear Convection-Diffusion Equations
- Principal Investigator
  
  NAGAI Toshitaka
- Project Period (FY)
  2001 – 2002
- Research Category
  
  Grant-in-Aid for Scientific Research (C)
- Research Field
  
  Basic analysis
- Research Institution
  HIROSHIMA UNIVERSITY
Advancement oh the theory of large sized convection-diffusion systems and reliability analysis for numerical computations.
- Principal Investigator
  
  OHARU Shinnosuke
- Project Period (FY)
  2000 – 2001
- Research Category
  
  Grant-in-Aid for Scientific Research (B)
- Research Field
  
  Basic analysis
- Research Institution
  CHUO UNIVERSITY
非線形数値解析における粘性解の方法
- Principal Investigator
  
  小川卓克
- Project Period (FY)
  1999 – 2000
- Research Category
  
  Grant-in-Aid for Exploratory Research
- Research Field
  
  General mathematics (including Probability theory/Statistical mathematics)
- Research Institution
  Kyushu University
半線形発展方程式と解析的半群の非線形摂動Principal Investigator
- Principal Investigator
  
  松本敏隆
- Project Period (FY)
  1996
- Research Category
  
  Grant-in-Aid for Encouragement of Young Scientists (A)
- Research Field
  
  解析学
- Research Institution
  Hiroshima University
Nonlinear analysis and applications
- Principal Investigator
  
  OHARU Shinnosuke
- Project Period (FY)
  1996
- Research Category
  
  Grant-in-Aid for Scientific Research (A)
- Research Field
  
  解析学
- Research Institution
  HIROSHIMA UNIVERSITY
ポテンシャル論的手法の非線形問題への応用
- Principal Investigator
  
  前田文之
- Project Period (FY)
  1994
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  解析学
- Research Institution
  Hiroshima University
Evolution equations and their applications to nonlinear problems
- Principal Investigator
  
  OHARU Shinnosuke
- Project Period (FY)
  1994 – 1995
- Research Category
  
  Grant-in-Aid for General Scientific Research (B)
- Research Field
  
  解析学
- Research Institution
  HIROSHIMA UNIVERSITY
非線形発展方程式とその偏微分方程式を含む非線形問題への応用
- Principal Investigator
  
  OHARU Shinnosuke
- Project Period (FY)
  1992
- Research Category
  
  Grant-in-Aid for General Scientific Research (C)
- Research Field
  
  解析学
- Research Institution
  Hiroshima University

All 2017 2016 2015 2014 2013 2012 2010 2009 2008 2006 2004 Other

All Journal Article Presentation

[Journal Article] Abstract Cauchy problems for quasilinear operators whose domains are not necessarily dense or constant2017
- Author(s)
  Toshitaka Matsumoto; Naoki Tanaka
- Journal Title
  
  Nonlinear Analysis
  
  Volume: 162 Pages: 91-112
- DOI
  10.1016/j.na.2017.06.013
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-16K05199, KAKENHI-PROJECT-16K05212, KAKENHI-PROJECT-17K05294
[Journal Article] Abstract Cauchy problem for weakly continuous operators2016
- Author(s)
  Toshitaka Matsumoto and Naoki Tanaka
- Journal Title
  
  J. Math. Anal. Appl.
  
  Volume: 435 Pages: 267-285
- DOI
  10.1016/j.jmaa.2015.10.027
- Open Access / Acknowledgement Compliant / Peer Reviewed
- Data Source
  KAKENHI-PROJECT-25400134, KAKENHI-PROJECT-25400145, KAKENHI-PROJECT-24340025, KAKENHI-PROJECT-26400138
[Journal Article] Nonlinear perturbations of a class of holomorphic semigroups of growth order $\alpha$ by comparison theorems for Volterra equations2013
- Author(s)
  Toshitaka Matsumoto, Naoki Tanaka
- Journal Title
  
  Nonlinear Annal. TMA
  
  Volume: 84 Pages: 146-175
- DOI
  10.1016/j.na.2013.02.016
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-22540183, KAKENHI-PROJECT-23540206, KAKENHI-PROJECT-24540158, KAKENHI-PROJECT-25400145
[Journal Article] Well-posedness for the complex Ginzburg-Landau equations2010
- Author(s)
  T. Matsumoto, N. Tanaka
- Journal Title
  
  GAKUTO Internat. Ser. Math. Sci. Appl 32
  
  Pages: 427-440
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Well-posedness for the complex Ginzburg-Landau equations2010
- Author(s)
  Toshitaka Matsumoto
- Journal Title
  
  GAKUTO Internat.Ser.Math.Sci.Appl. 32
  
  Pages: 427-440
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Well-posedness for the complex Ginzburg-Landau equations2010
- Author(s)
  T.Matsumoto, N.Tanaka
- Journal Title
  
  GAKUTO Internat.Ser.Math.Sci.Appl.
  
  Volume: 32 Pages: 429-442
- Data Source
  KAKENHI-PROJECT-20540173
[Journal Article] Well-posedness for the complex Ginzburg-Landau equations2010
- Author(s)
  T.Matsumoto, N.Tanaka
- Journal Title
  
  GAKUTO Internat.Ser.Math.Sci.Appl. 32
  
  Pages: 429-442
- Data Source
  KAKENHI-PROJECT-20540173
[Journal Article] Lipschitz semigroup approach to drift-diffusion systems2009
- Author(s)
  T. Matsumoto, N. Tanaka
- Journal Title
  
  RIMS Kokyuroku Bessatsu B15
  
  Pages: 147-177
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Lipschitz semigroup approach to drift-diffusion systems2009
- Author(s)
  T.Matsumoto, N.Tanaka
- Journal Title
  
  RIMS Kokyuroku Bessatsu B15
  
  Pages: 147-177
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540173
[Journal Article] Lipschitz semigroup approach to drift-diffusion systems2009
- Author(s)
  Toshitaka Matsumoto
- Journal Title
  
  RIMS Kokyuroku Bessatsu B15
  
  Pages: 147-177
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Lipschitz semigroup approach to drift-diffusion systems2009
- Author(s)
  T.Matsumoto, N.Tanaka
- Journal Title
  
  RIMS Kokyuroku Bessatsu VOL.B15
  
  Pages: 147-177
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540173
[Journal Article] Semigroups of locally Lipschitz operators associated with semilinear evolution equations of parabolic type2008
- Author(s)
  Matsumoto, Toshitaka
- Journal Title
  
  Nonlinear Analysi 69
  
  Pages: 4025-4054
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Semigroups of locally Lipschitz operators associated with semilinear evolution equations of parabolic type2008
- Author(s)
  T. Matsumoto, N. Tanaka
- Journal Title
  
  Nonlinear Anal. TMA 69
  
  Pages: 4025-4054
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-19540177
[Journal Article] Abstract Cauchy problems for quasi-linear evolution equations with non-densely defined operators,2006
- Author(s)
  T.Matsumoto, N.Tanaka
- Journal Title
  
  Taiwanese J.Math. (in press)
- Data Source
  KAKENHI-PROJECT-15654023
[Journal Article] Time-dependent nonlinear perturbations of analytic and integrated semigroups2004
- Author(s)
  T.Matsumoto, S.Oharu, N.Tanaka
- Journal Title
  
  Nonlinear Partial Differential Equations and Their Applications, GAKUTO Internat.Ser.Math.Sci.Appl. 20
  
  Pages: 430-449
- Data Source
  KAKENHI-PROJECT-15654023
[Journal Article] Time-dependent nonlinear perturbations of analytic and integrated semigroups, in Nonlinear Partial Differential Equations and Their Applications2004
- Author(s)
  T.Matsumoto, S.Oharu, N.Tanaka
- Journal Title
  
  GAKUTO International Series 20
  
  Pages: 430-449
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-16340042
[Journal Article] Abstract Cauchy problems for quasi-linear evolution equations with non-densely defined operators
- Author(s)
  Toshitaka Matsumoto
- Journal Title
  
  Taiwanese J. Math. (in press)
- Description
  「研究成果報告書概要(欧文)」より
- Data Source
  KAKENHI-PROJECT-16540153
[Journal Article] Product formula for semigroups of Lipschitz operators associated with semilinear evolution equations of parabolic type
- Author(s)
  Toshitaka Matsumoto, Naoki Tanaka
- Journal Title
  
  J.Approx.Theory (印刷中)
- Peer Reviewed
- Data Source
  KAKENHI-PROJECT-20540173
[Journal Article] Abstract Cauchy problems for quasi-linear evolution equations with non-densely defined operators
- Author(s)
  Toshitaka Matsumoto
- Journal Title
  
  Taiwanese J. Math. (印刷中)
- Description
  「研究成果報告書概要(和文)」より
- Data Source
  KAKENHI-PROJECT-16540153
[Journal Article] Abstract Cauchy problems for quasi-linear evolution equations with non-densely defined operators
- Author(s)
  Matsumoto, Toshitaka
- Journal Title
  
  Taiwanese J.Math. (in press)
- Data Source
  KAKENHI-PROJECT-16540153
[Presentation] サイズ構造モデルへの抽象準線形理論的アプローチ2016
- Author(s)
  松本敏隆
- Organizer
  第200回広島数理解析セミナー
- Place of Presentation
  広島大学理学部（広島県東広島市）
- Year and Date
  2016-05-27
- Invited
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] サイズ構造モデルへの準線形理論的接近法2016
- Author(s)
  松本敏隆
- Organizer
  日本数学会2016年度年会
- Place of Presentation
  筑波大学 (茨城)
- Year and Date
  2016-03-18
- Data Source
  KAKENHI-PROJECT-25400134
[Presentation] サイズ構造モデルへの準線形理論的接近法2016
- Author(s)
  松本敏隆，田中直樹
- Organizer
  日本数学会
- Place of Presentation
  筑波大学(茨城県つくば市）
- Year and Date
  2016-03-16
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] サイズ構造モデルへの抽象準線形理論的アプローチ2016
- Author(s)
  松本敏隆
- Organizer
  第200回広島数理解析セミナー
- Place of Presentation
  広島大学
- Data Source
  KAKENHI-PROJECT-16K05212
[Presentation] サイズ構造モデルへの準線形理論的接近法2016
- Author(s)
  松本敏隆，田中直樹
- Organizer
  日本数学会2016年度年会
- Place of Presentation
  筑波大学
- Year and Date
  2016-03-16
- Data Source
  KAKENHI-PROJECT-25400145
[Presentation] 弱連続作用素に対する抽象的Cauchy問題について2015
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  ポテンシャル論セミナー
- Place of Presentation
  名城大学（愛知県名古屋市）
- Year and Date
  2015-12-18
- Invited
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] 弱連続作用素に対する抽象的Cauchy問題について2015
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  ポテンシャル論セミナー
- Place of Presentation
  名城大学理工学部
- Year and Date
  2015-12-18
- Data Source
  KAKENHI-PROJECT-25400145
[Presentation] Abstract Cauchy problem for weakly continuous operators2015
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  第616回『応用解析』研究会
- Place of Presentation
  早稲田大学理工学部
- Year and Date
  2015-12-05
- Data Source
  KAKENHI-PROJECT-25400145
[Presentation] 弱連続作用素に対する抽象的Cauchy問題2015
- Author(s)
  松本敏隆，田中直樹
- Organizer
  第13回浜松偏微分方程式研究集会
- Place of Presentation
  静岡大学工学部
- Year and Date
  2015-12-22
- Data Source
  KAKENHI-PROJECT-25400145
[Presentation] Abstract Cauchy problem for weakly continuous operators2015
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  第616回『応用解析』研究会
- Place of Presentation
  早稲田大学(東京都新宿区）
- Year and Date
  2015-12-05
- Invited
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] 弱連続作用素に対する抽象的Cauchy問題2015
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  第13回浜松偏微分方程式研究集会
- Place of Presentation
  静岡大学（静岡県浜松市）
- Year and Date
  2015-12-22
- Invited
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] 弱連続作用素に対する抽象的Cauchy問題について2014
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会秋季総合分科会
- Place of Presentation
  広島大学東広島キャンパス（広島県）
- Year and Date
  2014-09-28
- Data Source
  KAKENHI-PROJECT-25400134
[Presentation] 増大度αの解析的半群の非線形摂動2012
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会
- Place of Presentation
  東京理科大学(東京都)
- Year and Date
  2012-03-28
- Data Source
  KAKENHI-PROJECT-23540206
[Presentation] 増大度αの解析的半群の非線形摂動2012
- Author(s)
  松本敏隆、田中直樹
- Organizer
  日本数学会
- Place of Presentation
  東京理科大学(東京都）
- Data Source
  KAKENHI-PROJECT-23540206
[Presentation] 半線形放物型方程式に付随するリプシッツ作用素半群に対する積公式2010
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会
- Place of Presentation
  名古屋大学(名古屋市)
- Year and Date
  2010-09-25
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] 複素Ginzburg-Landau方程式のL^p適切性2009
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会
- Place of Presentation
  大阪大学(豊中市)
- Year and Date
  2009-09-25
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] 複素Ginzburg-Landau方程式のLp適切性2009
- Author(s)
  松本敏隆
- Organizer
  愛媛大学解析セミナー
- Place of Presentation
  愛媛大学(松山市)
- Year and Date
  2009-11-27
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] 複素 Ginzburg-Landau 方程式のL^p適切性2009
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会
- Place of Presentation
  大阪大学(大阪府豊中市)
- Year and Date
  2009-09-25
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] Well-posedness of the complex Ginzburg-Landau equation in L^p2009
- Author(s)
  松本敏隆
- Organizer
  RIMS研究集会「非線形発展方程式と現象の数理」
- Place of Presentation
  京都大学数理解析研究所(京都市)
- Year and Date
  2009-10-20
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] 複素Ginzburg-Landau方程式のLp適切性2009
- Author(s)
  松本敏隆
- Organizer
  日本数学会秋季総合分科会
- Place of Presentation
  大阪大学
- Year and Date
  2009-09-25
- Data Source
  KAKENHI-PROJECT-19540177
[Presentation] Characterization and approximation-solvability of semilinear parabolic evolution equations2009
- Author(s)
  松本敏隆, 大春愼之助
- Organizer
  第35回発展方程式研究会
- Place of Presentation
  中央大学(東京都文京区)
- Year and Date
  2009-12-24
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] Drift-Diffusion方程式へのリプシッツ作用素半群的接近法2008
- Author(s)
  松本敏隆
- Organizer
  日本数学会2008年度秋季総合分科会
- Place of Presentation
  東京工業大学
- Year and Date
  2008-09-27
- Data Source
  KAKENHI-PROJECT-19540177
[Presentation] Drift-diffusion方程式へのリプシッツ作用素半群論的接近法2008
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会 2008年度総合分科会
- Place of Presentation
  東京都目黒区
- Year and Date
  2008-09-27
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] Drift-diffusion方程式へのリプシッツ作用素半群的接近法2008
- Author(s)
  松本敏隆
- Organizer
  日本数学会秋季総合分科会
- Place of Presentation
  東京工業大学
- Year and Date
  2008-09-27
- Data Source
  KAKENHI-PROJECT-19540177
[Presentation] Drift-diffusion方程式へのリプシッツ作用素半群論的接近法2008
- Author(s)
  松本敏隆, 田中直樹
- Organizer
  日本数学会
- Place of Presentation
  東京工業大学(東京都目黒区)
- Year and Date
  2008-09-27
- Data Source
  KAKENHI-PROJECT-20540173
[Presentation] 弱連続作用素に対する抽象的Cauchy問題について
- Author(s)
  松本敏隆、田中直樹
- Organizer
  日本数学会
- Place of Presentation
  広島大学
- Year and Date
  2014-09-25 – 2014-09-28
- Data Source
  KAKENHI-PROJECT-26400138
[Presentation] 弱連続作用素に対する抽象的 Cauchy問題について
- Author(s)
  松本敏隆、田中直樹
- Organizer
  日本数学会秋季総合分科会
- Place of Presentation
  広島大学
- Year and Date
  2014-09-25 – 2014-09-28
- Data Source
  KAKENHI-PROJECT-25400145

1. KOBAYASHI Yoshikazu (80092691)

# of Collaborated Projects: 8 results

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2. OHARU Shinnosuke (40063721)

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46. TAKAHASHI Tadayasu

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Matsumoto Toshitaka 松本 敏隆

MATSUMOTO Toshitaka 松本 敏隆

松本 敏隆 マツモト トシタカ

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Studies on well-posedness for quasilinear partial differential equations with constraintsPrincipal InvestigatorOngoing

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リプシッツ発展作用素論の基礎と応用Ongoing

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Well-posedness for partial differential equations with time-dependent constraintsPrincipal Investigator

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Studies on well-posedness for parabolic equations with nonlinear constraintsPrincipal Investigator

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Studies on well-posedness for semilinear evolution equations with constraints and their applicationsPrincipal Investigator

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Matsumoto Toshitaka 松本敏隆

MATSUMOTO Toshitaka 松本敏隆

松本敏隆マツモトトシタカ