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Analyticity at the Boundary of Solutions of Nonlinear Second-Order Parabolic Equations

机译：非线性二阶抛物型方程解的边界解析性

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作者
Kinderlehrer, D.; Nirenberg, L.;
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年度 1977
页码 p.1-57
总页数 57
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Partial differential equations; Solutions(General); Parabolas; Reprints;

机译：偏微分方程;解（通用）;抛物线;重印;

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1. On Boundary and Initial Values of Solutions of a Second-Order Parabolic Equation That Degenerate on the Domain Boundary [J] . Petrushko I. M. Doklady. Mathematics . 2017,第3期

机译：在域边界下退化的二阶抛物线方程解的边界与初始值
2. Necessary and sufficient condition for the stabilization of the solution to the initial-boundary value problem for second-order nondivergence parabolic equations [J] . Alkhutov Yu.A., Denisov V.N. Doklady. Mathematics . 2013,第1期

机译：二阶非散度抛物型方程初边值问题解的稳定的充要条件
3. Solution of the First Boundary-Value Problem for a System of Autonomous Second-Order Linear Partial Differential Equations of Parabolic Type with a Single Delay [J] . JosefDiblík, DenisKhusainov, OleksandraKukharenko, Abstract and applied analysis . 2012,第2期

机译：具有时滞的抛物型自治二阶线性偏微分方程组的第一边值问题的解。
4. Numerical solution of iterative parabolic equations approximating the nonlinear Helmholtz equation [C] . Pavel S. Petrov, Andrey G. Tyshchenko, Matthias Ehrhardt International Conference on Days on Diffraction . 2018

机译：近似非线性亥姆霍兹方程的迭代抛物方程的数值解
5. On Hölder solutions to initial boundary value problems for second-order parabolic stochastic partial differential equations [D] . Sonnadara, Nilupa 2006

机译：二阶抛物型随机偏微分方程初边值问题的Hölder解
6. Hazardous Continuation Backward in Time in Nonlinear Parabolic Equations and an Experiment in Deblurring Nonlinearly Blurred Imagery [O] . Alfred S Carasso 2013

机译：非线性抛物方程在时间上向后的危险连续性以及非线性模糊图像去模糊的实验
7. On the Analyticity in Time of Solutions of Initial Boundary Value Problems for Semi-Linear Parabolic Differential Equations with Monotone Nonlinearity (非線形問題の解析 : Analysis of Nonlinear Problems, RIMS, 1974) [O] . OUCHI SUNAO 1975

机译：关于具有单调非线性的半线性抛物方程的初边值问题的解的时间解析性（非线形问题の解析：非线性问题的分析，RIMS，1974年）

Analyticity at the Boundary of Solutions of Nonlinear Second-Order Parabolic Equations

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