A mechanism for proving global convergence in filter-type methods for nonlinear programming is described. Such methods are characterized by their use of the dominance concept of multiobjective optimization, instead of a penalty parameter whose adjustment can be problematic. The main point of interest is to demonstrate how convergence for NLP can be induced without forcing sufficient descent in a penalty-type merit function. The proof technique is presented in a fairly basic context, but the ideas involved are likely to be more widely applicable. The technique allows a range of specific algorithm choices associated with updating the trust region radius and with feasibility restoration
In this research we present a trust region algorithm for solving the equality constrained optimizati...
A global convergence theory for a broad class of "monotonic" nonlinear programming algorithms is giv...
SIGLEAvailable from British Library Document Supply Centre-DSC:8715.1804(1999-041) / BLDSC - British...
A global convergence proof is presented for a class of trust region filter-type methods for nonlinea...
A mechanism for proving global convergence in SQP--filter methods for nonlinear programming (NLP) is...
We consider the question of global convergence for optimization algorithms that solve general nonlin...
AbstractThis paper concerns a filter technique and its application to the trust region method for no...
We analyze the global convergence properties of a class of penalty methods for nonlinear programming...
AbstractWe present a class of trust region algorithms without using a penalty function or a filter f...
A framework for proving global convergence for a class of line search filter-type methods for nonlin...
A trust-region SQP-filter algorithm of the type introduced by Fletcher and Leyffer [Math. Program., ...
Line search methods for nonlinear programming using Fletcher and Leyffer’s filter method, which repl...
Global convergence to first-order critical points is proved for a variant of the trust-region SQP-fi...
This work presents a global convergence theory for a broad class of trust-region algorithms for the ...
The global convergence properties of a class of penalty methods for nonlinear pro-gramming are analy...
In this research we present a trust region algorithm for solving the equality constrained optimizati...
A global convergence theory for a broad class of "monotonic" nonlinear programming algorithms is giv...
SIGLEAvailable from British Library Document Supply Centre-DSC:8715.1804(1999-041) / BLDSC - British...
A global convergence proof is presented for a class of trust region filter-type methods for nonlinea...
A mechanism for proving global convergence in SQP--filter methods for nonlinear programming (NLP) is...
We consider the question of global convergence for optimization algorithms that solve general nonlin...
AbstractThis paper concerns a filter technique and its application to the trust region method for no...
We analyze the global convergence properties of a class of penalty methods for nonlinear programming...
AbstractWe present a class of trust region algorithms without using a penalty function or a filter f...
A framework for proving global convergence for a class of line search filter-type methods for nonlin...
A trust-region SQP-filter algorithm of the type introduced by Fletcher and Leyffer [Math. Program., ...
Line search methods for nonlinear programming using Fletcher and Leyffer’s filter method, which repl...
Global convergence to first-order critical points is proved for a variant of the trust-region SQP-fi...
This work presents a global convergence theory for a broad class of trust-region algorithms for the ...
The global convergence properties of a class of penalty methods for nonlinear pro-gramming are analy...
In this research we present a trust region algorithm for solving the equality constrained optimizati...
A global convergence theory for a broad class of "monotonic" nonlinear programming algorithms is giv...
SIGLEAvailable from British Library Document Supply Centre-DSC:8715.1804(1999-041) / BLDSC - British...