引入参数变分包含问题与非扩张映射不动点问题的公共解,利用P-η-单调的预解算子技巧和压缩映射不动点集的性质,在Hilbert空间下研究了公共解的存在性和灵敏性分析.
A new common solution of parametric variational inclusions and fixed-point problems of nonexpansive mappings is introduced. By applying resolvent operator technique of P-η-monotone mappings and the property of the fixed-point set of contractive mappings, the behavior and sensitivity analysis of the common solution are studied in a real Hilbert space.