科研之友
微信
新浪微博
Facebook
分享链接
摘要
The Karush-Kuhn-Tucker system of a second-order cone constrained variational inequality problem is transformed into a semismooth system of equations with the help of Fischer-Burmeister operators over second-order cones. The Clarke generalized differential of the semismooth mapping is presented. A modified Newton method with Armijo line search is proved to have global convergence with local superlinear rate of convergence under certain assumptions on the variational inequality problem. An illustrative example is given to show how the globally convergent method works.
