[BOOK][B] Variational analysis and applications
BS Mordukhovich - 2018 - Springer
Boris S. Mordukhovich Page 1 Springer Monographs in Mathematics Boris S. Mordukhovich
Variational Analysis and Applications Page 2 Springer Monographs in Mathematics Editors-in-Chief …
Variational Analysis and Applications Page 2 Springer Monographs in Mathematics Editors-in-Chief …
Bilevel programming problems
Bilevel optimization is a vital field of active research. Depending on its formulation it is part of
nonsmooth or nondifferentiable optimization, conic programming, optimization with …
nonsmooth or nondifferentiable optimization, conic programming, optimization with …
Recent contributions to linear semi-infinite optimization: an update
This paper reviews the state-of-the-art in the theory of deterministic and uncertain linear
semi-infinite optimization, presents some numerical approaches to this type of problems …
semi-infinite optimization, presents some numerical approaches to this type of problems …
[BOOK][B] Conjugate duality in convex optimization
RI Bot - 2009 - books.google.com
The results presented in this book originate from the last decade research work of the author
in the? eld of duality theory in convex optimization. The reputation of duality in the …
in the? eld of duality theory in convex optimization. The reputation of duality in the …
Nonsmooth semi-infinite multiobjective optimization problems
TD Chuong, DS Kim - Journal of Optimization Theory and Applications, 2014 - Springer
We apply some advanced tools of variational analysis and generalized differentiation to
establish necessary conditions for (weakly) efficient solutions of a nonsmooth semi-infinite …
establish necessary conditions for (weakly) efficient solutions of a nonsmooth semi-infinite …
[BOOK][B] Optimality conditions in convex optimization: a finite-dimensional view
Covering the current state of the art, this book explores an important and central issue in
convex optimization: optimality conditions. Although many results presented in the chapters …
convex optimization: optimality conditions. Although many results presented in the chapters …
Constraint qualifications for convex inequality systems with applications in constrained optimization
C Li, KF Ng, TK Pong - SIAM Journal on Optimization, 2008 - SIAM
For an inequality system defined by an infinite family of proper convex functions, we
introduce some new notions of constraint qualifications in terms of the epigraphs of the …
introduce some new notions of constraint qualifications in terms of the epigraphs of the …
[BOOK][B] Fundamentals of convex analysis and optimization
R Correa, A Hantoute, MA López - 2023 - Springer
This book provides a novel approach to convex analysis and convex optimization, based on
subdifferential calculus of pointwise suprema of convex functions. The main goal in writing …
subdifferential calculus of pointwise suprema of convex functions. The main goal in writing …
Recent contributions to linear semi-infinite optimization
This paper reviews the state-of-the-art in the theory of deterministic and uncertain linear
semi-infinite optimization, presents some numerical approaches to this type of problems …
semi-infinite optimization, presents some numerical approaches to this type of problems …
Subdifferentials of value functions and optimality conditions for DC and bilevel infinite and semi-infinite programs
The paper concerns the study of new classes of parametric optimization problems of the so-
called infinite programming that are generally defined on infinite-dimensional spaces of …
called infinite programming that are generally defined on infinite-dimensional spaces of …