Kyoto University Research Information Repository: 2121 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

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2121 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 13
(http://hdl.handle.net/2433/251514)

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書誌情報	ファイル
表紙・目次 (2019-07) 数理解析研究所講究録, 2121
Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Kagaya, Takashi (2019-07) 数理解析研究所講究録, 2121: 1-14
Singular limit problem for the Navier-Stokes equations in a curved thin domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Miura, Tatsu-Hiko (2019-07) 数理解析研究所講究録, 2121: 15-28
A FREE BOUNDARY PROBLEM FOR REACTION DIFFUSION EQUATION WITH POSITIVE BISTABLE NONLINEARITY (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) ENDO, MAHO; KANEKO, YUKI; YAMADA, YOSHIO (2019-07) 数理解析研究所講究録, 2121: 29-40
Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Matsuzawa, Hiroshi (2019-07) 数理解析研究所講究録, 2121: 41-62
Remarks on test function methods for blowup of solutions to semilinear evolution equations in sectorial domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Sobajima, Motohiro (2019-07) 数理解析研究所講究録, 2121: 63-73
Minimizing movement approach without using distance function for evolving spirals by the crystalline curvature with driving force (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Ohtsuka, Takeshi (2019-07) 数理解析研究所講究録, 2121: 74-87
Conservative finite difference schemes for one-dimensional nonlinear thermoelasticity (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Yoshikawa, Shuji (2019-07) 数理解析研究所講究録, 2121: 88-98
Equations and dynamic boundary conditions of Allen-Cahn type and their approximation with Robin boundary conditions (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) LAM, KEI FONG (2019-07) 数理解析研究所講究録, 2121: 99-110
The constrained total variation flow (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Moll, Salvador (2019-07) 数理解析研究所講究録, 2121: 111-128
Mathematical analysis for a model system of complex fluids (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Kawashima, Shuichi; Taniue, Shogo (2019-07) 数理解析研究所講究録, 2121: 129-144
A one dimensional free boundary problem describing swelling of a pocket of water in porous materials (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Kumazaki, Kota (2019-07) 数理解析研究所講究録, 2121: 145-154
On the soliton decomposition of solutions for the energy critical parabolic equation (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations) Ishiwata, Michinori (2019-07) 数理解析研究所講究録, 2121: 155-173

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最新登録資料

On the soliton decomposition of solutions for the energy critical parabolic equation (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)
Mathematical analysis for a model system of complex fluids (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)
The constrained total variation flow (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)
Equations and dynamic boundary conditions of Allen-Cahn type and their approximation with Robin boundary conditions (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)
A one dimensional free boundary problem describing swelling of a pocket of water in porous materials (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)