Solution behavior for parametric implicit complementarity problems
The following parametric implicit complementarity problem is considered in finite-dimensional Euclidean spaces: Find \(x\) such that \(x-G(x)\geq 0\), \(F(x,\varepsilon)\geq 0\), \(F(x,\varepsilon)^ T\) \((x-G(x))=0\). Conditions are described under which the solution \(x(.)\) --- depending on the parameter \(\varepsilon\) --- is locally unique, Lipschitz-continuous, \(B\)- differentiable and Fréchet-differentiable, respectively.
parametric implicit complementarity problem
scientific article; zbMATH DE number 149496
scientific article