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L. A. Caffarelli et al: Nonlinear Partial Differential Equations

机译:L. A. Caffarelli等:非线性偏微分方程

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The present book consists of the lecture notes for four courses given at the school Topics in PDE's and Applications held at the FisyMat-Universidas de Granada and at the Center de Recerca Mathematica in Barcelona in 2008. The first lecture by L. Cafarelli and A. Vasseur introduce the classical De Giorgi truncation method and its applications to integral diffusions and the quasi-geostrophic equation. The second notes by F. Golse deal with the Boltzmann-Grad limit for Lorentz model for the the motion of electrons in a solid. The third lecture by Y. Guo is concerned with the Boltzmann equation in bounded domains in the near Mexwellian regime. Finally, the notes by C. Kenig introduce to a concentration-compactness/rigidity method to establish global well-posedness and scatter- ing for the energy critical nonlinear Schrodinger (both focusing and defocusing) and wave equations.
机译:本书包括2008年在格拉纳达的FisyMat-Universidas大学和巴塞罗那的Recerca Mathematica中心举办的PDE's and Applications主题学校中提供的四门课程的讲义。L。Cafarelli和A.的第一讲。 Vasseur介绍了经典的De Giorgi截断方法及其在积分扩散和拟地转方程中的应用。 F. Golse的第二个注释处理了Lorentz模型中电子在固体中运动的Boltzmann-Grad极限。 Y. Guo的第三次演讲与近Mexwellian体制中有界域中的Boltzmann方程有关。最后,C。Kenig的笔记介绍了一种浓度紧致/刚度方法,以建立能量临界非线性Schrodinger(聚焦和散焦)方程和波动方程的整体适定性和散射性。

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