Convergence analysis of the iterative methods for quasi-complementarity problems (Q1106457)

The author gives a survey on the iterative methods for quasi- complementarity problems of the form: Find u in C(u) such that u-m(u)\(\geq 0\), T(u)\(\geq 0\), \((u-m(u),T(u))=0\), where T is a continuous mapping in \(R^ n\), m is a point-to-point mapping in \(R^ n\), C is a closed convex set in \(R^ n\) and \(C(u)=m(u)+C\).