Existence of Global Decaying Solutions to the Cauchy Problem for a Nonlinear Dissipative Wave Equation of Klein-Gordon Type with a Derivative Nonlinearity

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概要

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• We prove the existence of global decaying solutions to the Cauchy problem for the wave equation of Klein-Gordon type with a nonlinear dissipation and a derivative nonlinearity. To derive required estimates of solutions we employ a delicate 'loan' method.

• 日本数学会函数方程式論分科会の論文

著者

• Nakao Mitsuhiro

  Kyushu Institute Of Technology

• Nakao Mitsuhiro

  Kyushu University

関連論文

• Some Superconvergence for a Galerkin Method by Averaging Gradients in One Dimensional Problems
• Existence of Global Decaying Solutions to the Cauchy Problem for a Nonlinear Dissipative Wave Equation of Klein-Gordon Type with a Derivative Nonlinearity

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