Decay of solutions for a plate equation with p-Laplacian and memory term
In this note we show that the assumption on the memory term g in Andrade [1] can be modified to be $g'(t)leq -xi(t)g(t)$, where $xi(t)$ satisfies $$ xi'(t)leq0,quad int_0^{+infty}xi(t){m d}t=infty. $$ Then we show that rate of decay for the solution is similar to that of the memory...
Main Authors: | Wenjun Liu, Gang Li, Linghui Hong |
---|---|
Format: | Article |
Language: | English |
Published: |
Texas State University
2012-08-01
|
Series: | Electronic Journal of Differential Equations |
Subjects: | |
Online Access: | http://ejde.math.txstate.edu/Volumes/2012/129/abstr.html |
Similar Items
-
General decay for viscoelastic plate equation with p-Laplacian and time-varying delay
by: Jum-Ran Kang
Published: (2018-04-01) -
Existence and Uniqueness of Solutions for the <i>p</i>(<i>x</i>)-Laplacian Equation with Convection Term
by: Bin-Sheng Wang, et al.
Published: (2020-10-01) -
Localized Radial Solutions for Nonlinear p-Laplacian Equation in RN
by: Pudipeddi, Sridevi
Published: (2008) -
Remark on the Cauchy problem for the evolution p-Laplacian equation
by: Liangwei Wang, et al.
Published: (2017-08-01) -
Blow-up analysis for parabolic p-Laplacian equations with a gradient source term
by: Juntang Ding
Published: (2020-09-01)