Nonlinear quasi complementarity problems
β Scribed by Mohammed Aslam Noor
- Publisher
- Elsevier Science
- Year
- 1989
- Tongue
- English
- Weight
- 266 KB
- Volume
- 2
- Category
- Article
- ISSN
- 0893-9659
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π SIMILAR VOLUMES
We consider the following quasi-mildly nonlinear complementarity problems for set-valued mappings: to find \(\bar{x} \in k(\bar{x}), \bar{y} \in V(\bar{x})\), such that \[ \begin{gathered} M \bar{x}+q+A \bar{y} \in k^{*}(\bar{x}) \\ \langle\bar{x}-m(\bar{x}), M \bar{x}+q+A \bar{y}\rangle=0 \end{gat
A new smoothing quasi-Newton method for nonlinear complementarity problems is presented. The method is a generalization of Thomas' method for smooth nonlinear systems and has similar properties as Broyden's method. Local convergence is analyzed for a strictly complementary solution as well as for a