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Optimality conditions for constrained minimax optimization
YH Dai, L Zhang - arxiv preprint arxiv:2004.09730, 2020 - arxiv.org
Minimax optimization problems arises from both modern machine learning including
generative adversarial networks, adversarial training and multi-agent reinforcement …
generative adversarial networks, adversarial training and multi-agent reinforcement …
Theoretical and numerical comparison of the Karush–Kuhn–Tucker and value function reformulations in bilevel optimization
Abstract The Karush–Kuhn–Tucker and value function (lower-level value function, to be
precise) reformulations are the most common single-level transformations of the bilevel …
precise) reformulations are the most common single-level transformations of the bilevel …
A fresh look at nonsmooth Levenberg–Marquardt methods with applications to bilevel optimization
In this paper, we revisit the classical problem of solving over-determined systems of
nonsmooth equations numerically. We suggest a nonsmooth Levenberg–Marquardt method …
nonsmooth equations numerically. We suggest a nonsmooth Levenberg–Marquardt method …
Optimality conditions and numerical algorithms for a class of linearly constrained minimax optimization problems
YH Dai, J Wang, L Zhang - SIAM Journal on Optimization, 2024 - SIAM
It is well known that there have been many numerical algorithms for solving nonsmooth
minimax problems; however, numerical algorithms for nonsmooth minimax problems with …
minimax problems; however, numerical algorithms for nonsmooth minimax problems with …
Second-order sensitivity analysis for bilevel optimization
In this work we derive a second-order approach to bilevel optimization, a type of
mathematical programming in which the solution to a parameterized optimization problem …
mathematical programming in which the solution to a parameterized optimization problem …
Linearly convergent bilevel optimization with single-step inner methods
E Suonperä, T Valkonen - Computational Optimization and Applications, 2024 - Springer
We propose a new approach to solving bilevel optimization problems, intermediate between
solving full-system optimality conditions with a Newton-type approach, and treating the inner …
solving full-system optimality conditions with a Newton-type approach, and treating the inner …
PRIMAL AND DUAL SECOND-ORDER NECESSARY OPTIMALITY CONDITIONS IN BILEVEL PROGRAMMING.
The purpose of this paper is to derive primal and dual second-order necessary optimality
conditions for a standard bilevel optimization problem with both smooth and nonsmooth …
conditions for a standard bilevel optimization problem with both smooth and nonsmooth …
Addressing Reachability and Discrete Component Selection in Robotic Manipulator Design through Kineto-Static Bi-Level Optimization
Designing robotic manipulators for generic tasks while meeting specific requirements is a
complex, iterative process involving mechanical design, simulation, control, and testing …
complex, iterative process involving mechanical design, simulation, control, and testing …
Computing algorithm for an equilibrium of the generalized Stackelberg game
J Jo, J Yu, J Park - arxiv preprint arxiv:2306.05732, 2023 - arxiv.org
The $1-N $ generalized Stackelberg game (single-leader multi-follower game) is intricately
intertwined with the interaction between a leader and followers (hierarchical interaction) and …
intertwined with the interaction between a leader and followers (hierarchical interaction) and …
Nonconvex quasi-variational inequalities: stability analysis and application to numerical optimization
We consider a parametric quasi-variational inequality (QVI) without any convexity
assumption. Using the concept of optimal value function, we transform the problem into that …
assumption. Using the concept of optimal value function, we transform the problem into that …