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1693 非線形発展方程式と現象の数理   18
(http://hdl.handle.net/2433/139713)

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文献一覧(目次の昇順ソート): 1 - 18 / 18
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   (2010-06)
  数理解析研究所講究録, 1693
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形状記憶合金ワイヤーの運動を記述する熱弾性方程式の導出 (非線形発展方程式と現象の数理)
  岡部, 真也; 鈴木, 貴; 吉川, 周二 (2010-06)
  数理解析研究所講究録, 1693: 1-10
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Higher-order Schrodinger operators with singular potentials (Nonlinear evolution equations and mathematical modeling)
  Okazawa, Noboru; Tamura, Hiroshi; Yokota, Tomomi (2010-06)
  数理解析研究所講究録, 1693: 11-27
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Finite dimensional reduction for a reaction diffusion problem with obstacle potential (Nonlinear evolution equations and mathematical modeling)
  Segatti, Antonio; Zelik, Sergey (2010-06)
  数理解析研究所講究録, 1693: 28-37
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$L^p$ well-posedness for the complex Ginzburg-Landau equation (Nonlinear evolution equations and mathematical modeling)
  Matsumoto, Toshitaka (2010-06)
  数理解析研究所講究録, 1693: 38-44
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Holder continuity for some degenerate parabolic equation and its application (Nonlinear evolution equations and mathematical modeling)
  Mizuno, Masashi; Ogawa, Takayoshi (2010-06)
  数理解析研究所講究録, 1693: 45-56
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Transition layers for a bistable reaction-diffusion equation in heterogeneous media (Nonlinear evolution equations and mathematical modeling)
  URANO, Michio (2010-06)
  数理解析研究所講究録, 1693: 57-67
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Local and global well-posedness for the KdV equation at the critical regularity (Nonlinear evolution equations and mathematical modeling)
  Kishimoto, Nobu (2010-06)
  数理解析研究所講究録, 1693: 68-84
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RATE OF CONVERGENCE FOR A GALERKIN SCHEME APPROXIMATING A TWO-SCALE REACTION-DIFFUSION SYSTEM WITH NONLINEAR TRANSMISSION CONDITION (Nonlinear evolution equations and mathematical modeling)
  MUNTEAN, ADRIAN; LAKKIS, OMAR (2010-06)
  数理解析研究所講究録, 1693: 85-98
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Propagating waves in wave front interaction model (Nonlinear evolution equations and mathematical modeling)
  二宮, 広和 (2010-06)
  数理解析研究所講究録, 1693: 99-103
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Global solution to a phase transition problem of the Allen-Cahn type (Nonlinear evolution equations and mathematical modeling)
  Colli, Pierluigi; Gilardi, Gianni; Podio-Guidugli, Paolo; Sprekels, Jurgen (2010-06)
  数理解析研究所講究録, 1693: 104-110
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Blow-up for some parabolic equations with nonlinear boundary conditions (Nonlinear evolution equations and mathematical modeling)
  原田, 潤一; 大谷, 光春 (2010-06)
  数理解析研究所講究録, 1693: 111-118
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Global existence and blow up for harmonic map heat flows into ellipsiod : Dedicated to Professor Nobuyuki Kenmochi on the occasion of his retirement from Chiba University (Nonlinear evolution equations and mathematical modeling)
  Tsutsumi, Masayoshi (2010-06)
  数理解析研究所講究録, 1693: 119-131
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EXISTENCE AND STABILITY OF A TRAVELING WAVE SOLUTION ON A 3-COMPONENT REACTION-DIFFUSION MODEL IN COMBUSTION (Nonlinear evolution equations and mathematical modeling)
  IKEDA, KOTA; MIMURA, MASAYASU (2010-06)
  数理解析研究所講究録, 1693: 132-142
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Dimension estimate of global attractors for a chemotaxis-growth system and its discretizations (Nonlinear evolution equations and mathematical modeling)
  Nakaguchi, Etsushi (2010-06)
  数理解析研究所講究録, 1693: 143-150
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Quasilinear thermoviscoelastic systems. Large time regular solutions (Nonlinear evolution equations and mathematical modeling)
  PAWLOW, IRENA; ZAJACZKOWSKI, WOJCIECH M. (2010-06)
  数理解析研究所講究録, 1693: 151-167
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Interface evolution by tristable Allen-Cahn type equation with collision free condition (Nonlinear evolution equations and mathematical modeling)
  Ohtsuka, Takeshi (2010-06)
  数理解析研究所講究録, 1693: 168-179
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The existence of time global solutions for tumor invasion models (Nonlinear evolution equations and mathematical modeling)
  KANO, RISEI; ITO, AKIO (2010-06)
  数理解析研究所講究録, 1693: 180-190
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文献一覧(目次の昇順ソート): 1 - 18 / 18