Computation of generalized differentials in nonlinear complementarity problems
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Publication:763389
DOI10.1007/s10589-010-9349-zzbMath1261.90066OpenAlexW2024258391MaRDI QIDQ763389
Publication date: 9 March 2012
Published in: Computational Optimization and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10589-010-9349-z
error boundFréchet differentialgeneralized Newton methodcomplementarity problemNCP-functionB-differentialClarke generalized Jacobian
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Cites Work
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- Global error bounds for the extended vertical LCP
- A B-differentiable equation-based, globally and locally quadratically convergent algorithm for nonlinear programs, complementarity and variational inequality problems
- Error bounds for complementarity problems with tridiagonal nonlinear functions
- Error bounds for linear complementarity problems for \(B\)-matrices
- Error bounds for the linear complementarity problem with a P-matrix
- A new iterative method for discrete HJB equations
- Multi-grid methods for Hamilton-Jacobi-Bellman equations
- A new class of semismooth Newton-type methods for nonlinear complementarity problems
- Existence and limiting behavior of trajectories associated with \({\mathbf P}_0\)-equations
- Error bounds and strong upper semicontinuity for monotone affine variational inequalities
- Nonsmooth equations in optimization. Regularity, calculus, methods and applications
- A semismooth equation approach to the solution of nonlinear complementarity problems
- Error bounds in mathematical programming
- Newton methods for solving nonsmooth equations via a new subdifferential
- A theoretical and numerical comparison of some semismooth algorithms for complementarity problems
- A penalized Fischer-Burmeister NCP-function
- A class of smoothing functions for nonlinear and mixed complementarity problems
- A characteristic quantity of P-matrices
- Newton's method for the nonlinear complementarity problem: a B- differentiable equation approach
- A nonsmooth version of Newton's method
- A generalized Jacobian based Newton method for semismooth block-triangular system of equations
- Computation of error bounds for P-matrix linear complementarity problems
- Growth behavior of a class of merit functions for the nonlinear complementarity problem
- Nonsmooth Equations: Motivation and Algorithms
- Newton's Method for B-Differentiable Equations
- Perturbation Bounds of P-Matrix Linear Complementarity Problems
- Smoothing Projected Gradient Method and Its Application to Stochastic Linear Complementarity Problems
- Local structure of feasible sets in nonlinear programming, Part III: Stability and sensitivity
- On Homotopy-Smoothing Methods for Box-Constrained Variational Inequalities
- A special newton-type optimization method
- Convergence of Newton's Method for Singular Smooth and Nonsmooth Equations Using Adaptive Outer Inverses
- Newton and Quasi-Newton Methods for a Class of Nonsmooth Equations and Related Problems
- Engineering and Economic Applications of Complementarity Problems
- Global and superlinear convergence of the smoothing Newton method and its application to general box constrained variational inequalities
- First Order Conditions for Nonsmooth Discretized Constrained Optimal Control Problems
- Convergence Analysis of Some Algorithms for Solving Nonsmooth Equations
- Lipschitz Continuity of Solutions of Linear Inequalities, Programs and Complementarity Problems
- Finite-Dimensional Variational Inequalities and Complementarity Problems
- A regularized projection method for complementarity problems with non-Lipschitzian functions
- Error bounds for \(R_0\)-type and monotone nonlinear complementarity problems.
