Energy decay result for a viscoelastic plate equation with past history and nonlinear logarithmic term

In this research work, we consider a viscoelastic plate equation with past history and nonlinear logarithmic term with a conditions on the relaxation function
$g$
, namely,
$g{{}^{\prime}}(t)\leq -\xi(t)g^{p}(t),\quad t\geq 0,\quad 1\leq p < 2$
where
$\xi$
is a nonincreasing function. With this assumption on the behavior of
$g$
at infinity, we establish a general energy decay result by using the multiplier method and some logarithmic inequalities. Furthermore, we drop the boundedness assumptions on the history data considered in the literature.