Quenching Phenomenon of Positive Radial Solutions for p-Laplacian with Singular Boundary Flux

被引：0
作者：
Ying Yang
Jingxue Yin
Chunhua Jin
机构：
[1] Shenzhen University,College of Mathematics and Computational Science
[2] South China Normal University,Department of Mathematics
来源：
Journal of Dynamical and Control Systems | 2016年 / 22卷
关键词：
-laplacian; Singular boundary flux; Finite time quenching; Quenching rate; 34B15; 35K55; 35K65;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
This paper deals with the finite time quenching phenomenon of positive radial solutions for p-Laplacian with singular boundary flux. We also discuss the corresponding quenching rate.
引用
收藏
页码：653 / 660
页数：7
相关论文
共 37 条
[1]  
Kawarada H(1975)On solutions of initial-boundary problem ut=uxx+1/(1−u) Publ Res Inst Math Kyoto Univ 10 729-736
[2]  
Boni T(2000)On quenching of solutions for some semilinear parabolic equations of second order Bull Belg Math Soc Simon Stevin 7 73-95
[3]  
Dai Q(1997)A short note on quenching phenomena for semilinear parabolic equations J Diff Equ 137 240-250
[4]  
Gu Y(1989)On the blow up of ut at quenching Proc Amer Math Soc 106 1049-1056
[5]  
Deng K(2001)A review of quenching results in the context of nonlinear Volterra equations, second international conference on dynamics of continuous. discrete and impulsive systems (London, ON) Dyn Contin Discret Impuls Syst Ser A Math Anal 10 343-356
[6]  
Levine HA(1983)The quenching of solutions of linear hyperbolic and parabolic with nonlinear boundary conditions SIAM J Math Anal 14 1139-1153
[7]  
Kirk CM(1989)Quenching, nonquenching, and beyond quenching for solutions of some parabolic equations Ann Mat Pura Appl 155 243-260
[8]  
Roberts CA(1980)Quenching of solutions of some nonlinear parabolic problems SIAM J Math Anal 11 842-847
[9]  
Levine HA(1993)Quenching on the boundary Nonlinear Anal TMA 21 795-802
[10]  
Levine HA(2011)Quenching for nonlinear degenerate parabolic problems J Comput Appl Math 235 3831-3840
1234