  In this paper we study the Bergman-Toeplitz operator $T_{\psi}$ induced by
$\psi(w) = K_{\Omega}^{-\alpha}(w,w)d_{\Omega}^{\beta}(w)$ with $\alpha, \beta
\geq 0$ acting from a weighted $L^p$-space $L_a^p(\Omega)$ to another one
$L_a^q(\Omega)$ on a large class of pseudoconvex domains of finite type. In the
case $1 < p \leq q < \infty$, the following results are established: \\ -
Necessary and sufficient conditions for boundedness, which generalize the
recent results obtained by Khanh, Liu and Thuc.\\ - Upper and lower estimates
for essential norm, in particular, a criterion for compactness.\\ - A
characterization of Schatten class membership of this operator on Hilbert space
$L^2(\Omega)$.
