Results 81 to 90 of about 174 (149)

On the accurate identification of active constraints

open access: yes, 1998
. We consider nonlinear programs with inequality constraints, and we focus on the problem of identifying those constraints which will be active at an isolated local solution.
Francisco Facchinei   +2 more
core  

A New Strategy for Solving Variational Inequalities in Bounded Polytopes

open access: yes, 1995
. We consider variational inequality problems where the convex set under consideration is a bounded polytope. We define an associated box constrained minimization problem and we prove that, under a general condition on the Jacobian, the stationary points
Jose Mario Martinez   +2 more
core  

Trust Region Affine Scaling Algorithms for Linearly Constrained Convex and Concave Programs

open access: yes, 1996
We study a trust region affine scaling algorithm for solving the linearly constrained convex or concave programming problem. Under primal nondegeneracy assumption, we prove that every accumulation point of the sequence generated by the algorithm ...
Yanhui Wang, Renato D.C. Monteiro
core  

A Subspace Limited Memory Quasi-Newton Algorithm for Large-Scale Nonlinear Bound Constrained Optimization

open access: yes, 1997
In this paper we propose a subspace limited memory quasi-Newton method for solving large-scale optimization with simple bounds on the variables. The limited memory quasiNewton method is used to update the variables with indices outside of the active set,
Y. Yuan, Q. Ni
core  

The efficient computation of sparse Jacobian matrices using automatic differentiation

open access: yes, 1995
This paper is concerned with the efficient computation of sparse Jacobian matrices of nonlinear vector maps using automatic differentiation (AD). Specifically, we propose the use of a graph coloring technique, bi-coloring, to exploit the sparsity of the ...
Thomas Coleman   +3 more
core  

Optimizing Of Sums And Products Of Linear Fractional Functions Under Linear Constraints

open access: yes, 1995
. In this paper, we consider nonconvex optimization problems whose objective functions are composed of parts easily to optimize on polyhedral sets. This allows to develop algorithms which take advantage of the special structure of the problems.
Joachim Hirche
core  

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