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Neumann problems for singular degenerate parabolic equations on nonsmooth domains (Viscosity Solutions of Differential Equations and Related Topics)

机译：非光滑域上奇异退化抛物方程的Neumann问题（微分方程和相关主题的粘性解）

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Sato Moto-Hiko;
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年度 2003
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正文语种 en
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1. Singular solutions for semi-linear parabolic equations on nonsmooth domains [J] . Riahi L Journal of Mathematical Analysis and Applications . 2007,第2期

机译：非光滑域上半线性抛物方程的奇异解
2. Global gradient estimates for degenerate parabolic equations in nonsmooth domains [J] . Parviainen M Annali di matematica pura ed applicata . 2009,第2期

机译：非光滑域中退化抛物方程的整体梯度估计
3. Global gradient estimates for degenerate parabolic equations in nonsmooth domains [J] . Mikko Parviainen Annali di Matematica Pura ed Applicata . 2009,第2期

机译：非光滑域中退化抛物方程的全局梯度估计
4. A review on global and non-global existence of solutions of source types of degenerate parabolic equations with a singular absorption Complete quenching phenomenon [C] . D.N. Anh, K.H. Van, J.I. Diaz International Conference on Applied Mathematics in Engineering and Reliability . 2016

机译：具有奇异吸收完全淬火现象的退化抛物型方程源类型解决方案的全球和非全球性存在述评
5. Viscosity solutions of nonlinear degenerate parabolic equations and several applications. [D] . Zhan, Yi. 2000

机译：非线性退化抛物方程的粘滞解及其几种应用。
6. Convergence analysis of domain decomposition based time integrators for degenerate parabolic equations [O] . Monika Eisenmann, Eskil Hansen -1

机译：退化抛物方程基于域分解的时间积分器的收敛性分析
7. Fully Nonlinear Oblique Derivative Problems for Singular Degenerate Parabolic Equations (Viscosity Solutions of Differential Equations and Related Topics) [O] . Ishii Hitoshi 2002

机译：奇异退化抛物方程的完全非线性斜导数问题（微分方程的粘度解和相关主题）
8. THE ASYMPTOTIC SOLUTION OF LINEAR SECOND ORDER DIFFERENTIAL EQUATIONS IN A DOMAIN CONTAINING A TURNING POINT AND REGULAR SINGULARITY THE ASYMPTOTIC EXPANSION OF LEGENDRE FUNCTIONS OF LARGE DEGREE AND ORDER [R] . R. C. THORNE 1956

机译：具有转动点和正则奇异性的一个区域中线性二阶微分方程的渐近解 - 大阶和阶数的LEGENDRE函数的渐近展开

Neumann problems for singular degenerate parabolic equations on nonsmooth domains (Viscosity Solutions of Differential Equations and Related Topics)

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