Abstract
In this paper, using proximal-point mapping technique of P-eta-accretive mapping and the property of the fixed-point set of set-valued contractive mappings, we study the behavior and sensitivity analysis of the solution set of a parametric generalized set-valued implicit quasi-variational-like inclusion problem in real uniformly smooth Banach space. Further, under some suitable conditions, we discuss Lipschitz continuity of the solution set with respect to the parameter. The approach used in this paper may be treated as the extension and unification of approaches for studying sensitivity analysis for various important classes of parametric variational inclusions given by many authors in the literature.