Convergence analysis of a power penalty approach for a class of nonlocal double phase complementarity systems (Q2091070)

This paper is devoted to a nonlinear complementarity problem (NCP, for short) with a nonlinear and nonhomogeneous partial differential operator, a convection term, a generalized multivalued boundary condition, and two nonlocal terms which appear in the domain and on the boundary. The authors introduce a power penalty method to NCP for introducing an approximating problem associated with NCP which is a nonlinear and nonlocal elliptic equation with mixed boundary value conditions and prove some convergence results in the sense of Kuratowski.