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We consider the numerical range of a bounded weighted composition operatoron the Fock space, where the entire function  φ  must have the form  az  +  b  with  a  and  b  inand. We obtain necessary and sufficient conditions forto be a subset of the interior of the numerical range of, where  p  is the fixed point of  φ . We characterize when 0 belongs to the numerical range of a weighted composition operator and determine which weighted composition operators have numerical ranges with no corner points. Furthermore, we describe the corner points of the closure of the numerical range of a compact weighted composition operator. Moreover, we precisely determine the numerical range ofwhen.

Numerical range of weighted composition operators on the Fock space