01 Home02 Research03 Projects04 Notes05 About06 Lab
Research/Earlier Research

Optimization
under uncertainty.

Research experience in Professor Ying Cui’s group at UC Berkeley.

Group
Professor Ying Cui, Department of Industrial Engineering and Operations Research, UC Berkeley
Role
Collaborative research
Tools
Julia
Schematic: Newton-type iterates converging on level sets; not data.Schematic · not data
Question

Solving risk-aware problems that are not convex.

Risk-aware objectives make an optimization problem harder, and nonconvexity removes the usual guarantees. The question was how a second-order method behaves there.

What I did

A semismooth Newton method, against other solvers.

I deployed a semismooth Newton method to solve a risk-aware optimization model involving a neural network, and compared its running time and solutions with other solvers, especially in the nonconvex case. The algorithms were implemented in Julia.

Limits

What this page does not show.

  • No results are shown here.
  • The figure is a schematic of iterates on level sets, not results.