A Method of Multiple Scales for Integral Equations

スポンサーリンク

概要

• 論文の詳細を見る

• Using the integral operator introduced by Joseph to derive finite depth fluidequation, we derive one integrable nonlinear integro-differential equation. The presentequation also reduces to the KdV equation in the linnit as Joseph's finite depth fluidequation does. The explicit 7V-soliton solutions have been derived to the equation.

• 社団法人日本物理学会の論文
• 1981-02-15

著者

• Inoue Yoshinori

  Faculty Of Engineering Science Osaka University

• MICHIHIRO Keiji

  Faculty of Engineering Science,Osaka University

• Michihiro Keiji

  Faculty Of Engineering Science Osaka University

• Inoue Yoshinori

  Faculty of Engineering Science,Osaka University

関連論文

• Nonlinear Capillary Waves on the Surface of Liquid Column
• Solitary Waves Propagating at an Angle to a Magnetic Field in a Collisionless Warm Plasma
• Nonlinear Hydromagnetic Waves in a Collisionless Plasma with Isothermal Electron Pressure. : I. Wave Train Propagating across a Magnetic Field
• Resonant Four-Wave Interaction in a Dispersive Medium
• A Method of Multiple Scales for Integral Equations
• Nonlinear Interaction of Dispersive Waves with Equal Group Velocity
• Capillary Waves under the Action of Gravity
• Propagation of Weak Shock Waves in Materials with Memory
• Nonlinear Wave Modulation in Dispersive Media
• On Nonlinear Waves without Periodicity in a Cold Collisionless Plasma

スポンサーリンク