Supercyclicity and Resolvent Condition for Weighted Composition Operators

For pairs of holomorphic maps $(u,\psi)$ on the complex plane, we study some dynamical properties weighted composition operator $W_{(u,\psi)}$ Fock spaces. We prove that no spaces is supercyclic. Conditions under which operators satisfy Ritt's resolvent growth condition are also identified. In particular, show a non-trivial satisfies such if and only it compact.