Bergman–Toeplitz Operators Between Weighted $$L^p$$-Spaces on Weakly Pseudoconvex Domains

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 $$\alpha , \beta \ge 0$$ 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 $$1< p \le q < \infty $$ , the following results are established