Asymptotic decay toward the planar rarefaction waves of solutions for viscous conservation laws in several space dimensions(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

• 伊藤 一男

  九州大学数理学研究院

• 伊藤 一男

  Graduate School of Mathematics, Kyushu University

関連論文

• Stability analysis of stationary solutions for surface diffusion flow equation (Pattern formation and asymptotic geometric structure in reaction-diffusion systems)
• Three phase boundary motion by surface diffusion (Free Boundary Problems)
• Short time behaviors of curves and surfaces moved by surface diffusion (Analytical Studies for Singularities to the Nonlinear Evolution Equation Appearing in Mathematical Physics)
• The surface diffusion flow equation does not preserve the convexity (Nonlinear Evolution Equations and Applications)
• Asymptotic decay toward the planar rarefaction waves of solutions for viscous conservation laws in several space dimensions(Nonlinear Evolution Equations and Applications)
• Smooth global solutions of the two dimensional Burgers equations(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)

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