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STRONG COMPARISON PRINCIPLE OF SEMICONTINUOUS VISCOSITY SOLUTIONS TO SOME NONLINEAR ELLIPTIC EQUATIONS(Viscosity Solution Theory of Differential Equations and its Developments)

机译：某些非线性椭圆型方程的半连续粘性解的强比较原理（微分方程的粘性解理论及其发展）

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作者
Ohnuma Masaki;
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年度 2006
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正文语种 en
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1. A simple proof of a strong comparison principle for semicontinuous viscosity solutions of the prescribed mean curvature equation [J] . Ohnuma Masaki, Sakaguchi Shigeru Nonlinear Analysis: An International Multidisciplinary Journal . 2019,第期

机译：规定平均曲率方程半连续粘度溶液的强比较原理的简单证明
2. Comparison principle for viscosity solutions of fully nonlinear, degenerate elliptic equations [J] . Kawohl B, Kutev N Communications in Partial Differential Equations . 2007,第8期

机译：完全非线性退化椭圆方程的粘度解的比较原理
3. Comparison principles for viscosity solutions of elliptic equations via fuzzy sum rule [J] . Luo YS, Eberhard A Journal of Mathematical Analysis and Applications . 2005,第2期

机译：基于模糊和规则的椭圆方程粘度解的比较原理
4. Approximation Schemes for Viscosity Solutions of Fully Nonlinear Stochastic Partial Differential Equations [C] . Benjamin Seeger European Conference on Numberical Mathematiocs and Advanced Applications . 2019

机译：完全非线性随机偏微分方程粘度溶液的近似方案
5. Viscosity solutions of fully nonlinear partial differential equations with unbounded terms in infinite dimensions [D] . Swiech, Andrzej 1993

机译：无限维中具有无穷项的完全非线性偏微分方程的粘度解
6. Colloquium PaperNonlinear partial differential equations and applications: Some nonlinear elliptic equations from geometry [O] . YanYan Li 2007

机译：非线性偏微分方程及其应用：几何学中的一些非线性椭圆方程
7. On strong comparison principle for semicontinuous viscosity solutions of some nonlinear elliptic equations [O] . Giga Yoshikazu, Ohnuma Masaki 2005

机译：基于强比较原则用于半连续粘度溶液非线性椭圆方程组
8. Pontryagin Maximum Principle from Dynamic Programming and Viscosity Solutions to First-Order Partial Differential Equations [R] . Barron, E. N., Jensen, R. 1986

机译：从一阶偏微分方程的动态规划和粘性解的pontryagin最大值原理

STRONG COMPARISON PRINCIPLE OF SEMICONTINUOUS VISCOSITY SOLUTIONS TO SOME NONLINEAR ELLIPTIC EQUATIONS(Viscosity Solution Theory of Differential Equations and its Developments)

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