In this paper, we study generalized implicit variational-like inclusions and $J^{eta}$-proximal operator equations in Banach spaces. It is established that generalized implicit variational-like inclusions in real Banach spaces are equivalent to fixed point problems. We also establish relationship between generalized implicit variational-like inclusions and $J^{eta}$-proximal operator equations. This equivalence is used to suggest a iterative algorithm for solving $J^{eta}$-proximal operator equations.