ASYMPTOTIC BEHAVIOR OF BLOWUP SOLUTIONS OF A PARABOLIC EQUATION WITH THE P-LAPLACIAN(Nonlinear Evolution Equations and Applications)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 太田 雅人

  埼玉大学理学部数学科

• 藤井 中

  Department of Mathematical Sciences, University of Tokyo

• 太田 雅人

  Department of Mathematical Sciences, University of Tokyo

• 藤井 中

  Department Of Mathematical Sciences University Of Tokyo

関連論文

• 微分型非線形シュレンディンガー方程式の孤立波の安定性(変分問題とその周辺)
• Strong instability of standing waves for nonlinear Klein-Gordon equations (Studies on nonlinear waves and dispersive equations)
• Blow-up for nonlinear wave equations with multiple speeds (Evolution Equations and Asymptotic Analysis of Solutions)
• 半線形波動方程式系の解の爆発 (非線型双曲型方程式系の解の挙動に関する研究)
• 波動写像の特異点 (偏微分方程式の解の適切性と正則性に関する研究)
• On standing waves for nonlinear Schrodinger equations with potentials (Harmonic Analysis and Nonlinear P.D.E.)
• Stability of solitary waves for coupled Klein-Gordon-Schrodinger equations in one space dimension (Variational Problems and Related Topics)
• ASYMPTOTIC BEHAVIOR OF BLOWUP SOLUTIONS OF A PARABOLIC EQUATION WITH THE P-LAPLACIAN(Nonlinear Evolution Equations and Applications)
• STABILITY OF SOLITARY WAVES FOR THE ZAKHAROV EQUATIONS(Nonlinear Evolutions Equations and Their Applications)
• STABILITY OF SOLITARY WAVES FOR THE ZAKHAROV EQUATIONS IN ONE SPACE DIMENSION

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