Nonsmooth Optimization
Optimality conditions and mathematical analysis for nonsmooth optimization problems.
Assistant Professor · Applied Mathematics · Optimization
Academic work in mathematical optimization, with research spanning nonsmooth and multiobjective optimization, robust optimization, optimality conditions, and related computational applications.

Optimality conditions and mathematical analysis for nonsmooth optimization problems.
Anchor points, efficient solutions, scalarization and optimality concepts in multiobjective settings.
Robust models and optimization methods for decision-making under uncertainty.
Generalized FJ and KKT conditions and related constraint qualifications.
Connections between optimization models, robustness considerations and applied decision problems.