Further application of \(H\)-differentiability to generalized complementarity problems based on generalized Fisher-Burmeister functions
From MaRDI portal
Publication:1724181
DOI10.1155/2014/468065zbMath1468.90134OpenAlexW1979816070WikidataQ59038491 ScholiaQ59038491MaRDI QIDQ1724181
Publication date: 14 February 2019
Published in: Abstract and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/468065
Multi-objective and goal programming (90C29) Nonsmooth analysis (49J52) Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On the local uniqueness of solutions of variational inequalities under \(H\)-differentiability
- On minimizing some merit functions for nonlinear complementarity problems under \(H\) -differentiability
- Nonsmooth generalized complementarity as unconstrained optimization
- A family of NCP functions and a descent method for the nonlinear complementarity problem
- The quasi-complementarity problem
- On some properties of \(\mathbf P\)-matrix sets
- Solution of monotone complementarity problems with locally Lipschitzian functions
- Scheduling classes on a college campus
- On the resolution of monotone complementarity problems
- Algebraic univalence theorems for nonsmooth functions
- A nonsmooth version of Newton's method
- An application of \(H\)-differentiability to nonnegative and unrestricted generalized complementarity problems
- On P- and S-functions and related classes of \(n\)-dimensional nonlinear mappings
- Growth behavior of a class of merit functions for the nonlinear complementarity problem
- Unconstrained minimization approaches to nonlinear complementarity problems
- Equivalence of the generalized complementarity problem to differentiable unconstrained minimization
- On Characterizations of P- and P 0-Properties in Nonsmooth Functions
- A New Merit Function For Nonlinear Complementarity Problems And A Related Algorithm
- SOLUTION OF NONSMOOTH GENERALIZED COMPLEMENTARITY PROBLEMS
- Semismooth and Semiconvex Functions in Constrained Optimization
- Inverse and implicit function theorems forH-differentiable and semismooth functions
- Convergence Analysis of Some Algorithms for Solving Nonsmooth Equations
- ON SOME NCP-FUNCTIONS BASED ON THE GENERALIZED FISCHER–BURMEISTER FUNCTION