Yang Tong | Depart Of Mathematics City University Of Hong Kong

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関連著者

• Yang Tong

  Depart Of Mathematics City University Of Hong Kong

• 森本 芳則

  京都大学人間・環境学研究科

• 西原 健二

  早稲田大学政治経済学術院

• Yang Tong

  Depart of Mathematics, City University of Hong Kong

• Zhao Huijiang

  Wuhan Institute of Physics and Mathematics, The Chinese Academy of Science

• Zhao Huijiang

  Wuhan Institute Of Physics And Mathematics The Chinese Academy Of Science

• Enpuku Keiji

  Department Of Electrical And Electronic Systems Engineering Faculty Of Information Science And Elect

• Yang Tong

  Department Of Mathematics City University Of Hong Kong

• Yang Tong

  Department Of Electronics Kyushu University

• Wang Jinghua

  Institute Of Systems Science Academia Sinica

• Ying Lung-an

  Institute Of Mathematics Peking University

• LIU Hailiang

  Department of Mathematics, Henan Normal University

• 鵜飼 正二

  Liu Bie Ju Centre For Mathematical Sciences City University Of Hong Kong

• ZHU Changjiang

  Department of Mathematics, Central China Normal University

• Huo Zhaohui

  Department of Mathematics, City University of Hong Kong

• 森本 芳則

  京都大学人間環境学研究科

• Zhu Changjiang

  Department Of Mathematics Central China Normal University

• Huo Zhaohui

  Department Of Mathematics City University Of Hong Kong

• Liu Hailiang

  Department Of Mathematics Henan Normal University

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著作論文

• Nonlinear Stability of Strong Rarefaction Waves for Compressible Navier-Stokes Equations (Mathematical Analysis in Fluid and Gas Dynamics)
• The Rate of Asymptotic Convergence of Strong Detonations for a Model Problem
• High T_c Superconducting Quantum Interference Device Magnetometer Utilizing Cooled Copper Pickup Coil and Resonant Coupling Circuit
• Regularity of solutions for spatially homogeneous Boltzmann equation without angular cutoff : non Maxwellian molecule type (Mathematical Analysis in Fluid and Gas Dynamics)
• Nonlinear Stability and Existence of Stationary Discrete Travelling Waves for the Relaxing Schemes
• Local solutions with polynomial decay in the velocity variables to the Boltzmann equation for soft potentials (Mathematical Analysis in Fluid and Gas Dynamics)

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