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math.OC2026

A Local-Linearly Convergent Algorithm for Nonconvex Equality-Constrained Optimization

Frank E. Curtis, Lingjun Guo, Daniel P. Robinson

For solving nonconvex equality-constrained optimization problems, a recent Gradient-Eigenstep Algorithm by Goyens et al.~is an iteration-efficient approach, based on minimizing Fle…

math.OC2026

Progressively Sampled Equality-Constrained Optimization

Frank E. Curtis, Lingjun Guo, Daniel P. Robinson

An algorithm is proposed, analyzed, and tested for solving continuous nonlinear-equality-constrained optimization problems where the objective and constraint functions are defined…

math.OC2026

A Proximal-Gradient Method for Solving Regularized Optimization Problems with General Constraints

Frank E. Curtis, Xiaoyi Qu, Daniel P. Robinson

We propose, analyze, and test a proximal-gradient method for solving regularized optimization problems with general constraints. The method employs a decomposition strategy to comp…

math.OC2025

Active-Set Identification in Noisy and Stochastic Optimization

Frank E. Curtis, Daniel P. Robinson, Lara Zebiane

Identifying active constraints from a point near an optimal solution is important both theoretically and practically in constrained continuous optimization, as it can help identify…

math.OC2025

NonOpt: Nonconvex, Nonsmooth Optimizer

Frank E. Curtis, Lara Zebiane

NonOpt, a C++ software package for minimizing locally Lipschitz objective functions, is presented. The software is intended primarily for minimizing objective functions that are no…

math.OC2025

An Interior-Point Algorithm for Continuous Nonlinearly Constrained Optimization with Noisy Function and Derivative Evaluations

Frank E. Curtis, Shima Dezfulian, Andreas Waechter

An algorithm based on the interior-point methodology for solving continuous nonlinearly constrained optimization problems is proposed, analyzed, and tested. The distinguishing feat…