forSe ond - Order - Cone Complementarity Problems
نویسندگان
چکیده
منابع مشابه
Stochastic Generalized Complementarity Problems in Second-Order Cone: Box-Constrained Minimization Reformulation and Solving Methods
In this paper, we reformulate the stochastic generalized second-order cone complementarity problems as boxconstrained optimization problems. If satisfy the condition that the reformulation’s objective value is zero, the solutions of box-constrained optimization problems are also solutions of stochastic generalized second-order cone complementarity problems. Since the box-constrained minimizatio...
متن کاملThe Globally Uniquely Solvable Property of Second-Order Cone Linear Complementarity Problems
The globally uniquely solvable (GUS) property of the linear transformation of the linear complementarity problems over symmetric cones has been studied recently by Gowda et al. via the approach of Euclidean Jordan algebra. In this paper, we contribute a new approach to characterizing the GUS property of the linear transformation of the second-order cone linear complementarity problems (SOCLCP) ...
متن کاملA Novel Inexact Smoothing Method for Second-Order Cone Complementarity Problems
A novel inexact smoothing method is presented for solving the second-order cone complementarity problems (SOCCP). Our method reformulates the SOCCP as an equivalent nonlinear system of equations by introducing a regularized Chen-Harker-Kanzow-Smale smoothing function. At each iteration, Newton’s method is adopted to solve the system of equations approximately, which saves computation work compa...
متن کاملIncremental Frictional Contact based on Second-Order Cone Complementarity Problem
A unified formulation as well as numerical approach is presented both for the twoand three-dimensional incremental quasi-static problems with unilateral frictional contact. Under the assumptions of small rotations and small strains, a Second-Order Cone Linear Complementarity Problem (SOCLCP) is formulated, which consists of complementarity conditions defined by the bilinear functions and the se...
متن کاملSecond-order Cone Linear Complementarity Formulation of Quasi-static Incremental Frictional Contact Problem
A unified formulation and a numerical approach are presented for twoand three-dimensional incremental quasi-static problems with unilateral frictional contact. Under the assumptions of small rotations and small strains, a Second-Order Cone Linear Complementarity Problem (SOCLCP) is formulated, which consists of complementarity conditions defined by bilinear functions and second-order cone const...
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تاریخ انتشار 2000