Pages that link to "Item:Q979810"
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The following pages link to A globally convergent method based on Fischer-Burmeister operators for solving second-order cone constrained variational inequality problems (Q979810):
Displaying 9 items.
- SAA method based on modified Newton method for stochastic variational inequality with second-order cone constraints and application in portfolio optimization (Q328526) (← links)
- A practical nonlinear dynamic framework for solving a class of fractional programming problems (Q330727) (← links)
- Neural networks for solving second-order cone constrained variational inequality problem (Q429451) (← links)
- An inexact modified Newton method for VISCC and application in grasping force (Q2274183) (← links)
- Neural network for solving SOCQP and SOCCVI based on two discrete-type classes of SOC complementarity functions (Q2298441) (← links)
- Substructure exploitation of a nonsmooth Newton method for large-scale optimal control problems with full discretization (Q2666270) (← links)
- Complementarity Problems Over Symmetric Cones: A Survey of Recent Developments in Several Aspects (Q2802530) (← links)
- An Implementable Augmented Lagrangian Method for Solving Second-Order Cone Constrained Variational Inequalities (Q6053533) (← links)
- The second-order differential equation method for solving the variational inequality problem (Q6615264) (← links)
