Electronic Journal of Differential Equations,
Vol. 2012 (2012), No. 129, pp. 1-5.

Title: Decay of solutions for a plate equation with p-Laplacian
       and memory term
  
Authors: Wenjun Liu   (Nanjing Univ., Nanjing, China)
         Gang Li      (Nanjing Univ., Nanjing, China)
	 Linghui Hong (Nanjing Univ., Nanjing, China)

Abstract:
 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
 $$
 \xi'(t)\leq0,\quad \int_0^{+\infty}\xi(t){\rm d}t=\infty.
 $$
 Then we show that rate of decay for the solution is similar to that 
 of the memory term. 

Submitted April 20, 2012. Published August 15, 2012.
Math Subject Classifications: 35L75, 35B40.
Key Words: Rate of decay; plate equation; p-Laplacian; memory term.