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Research

Our research interest is in developing mathematical models and optimization algorithms to solve power system engineering and energy economics problems.

  • Power systems operation and planning
  • Decarbonization of power grids and renewable energy integration
  • Energy storage as grid flexibility resources
  • Demand-side resources - electric vehicles, smart buildings, and microgrids
  • Electricity market modeling and energy policy design
  • Stochastic and distributed optimization with energy applications
  • Grid resilience against extreme weather and cyber-attack
Research illustration 1 of 11

Power Grid Planning

Decentralized Power System Planning

Highlights:

  • Optimize renewable generation planning to decarbonize electric power girds while accounting for physical and economic impacts
  • Balancing between environmental benefits from low-carbon generation resources and power grid operational challenges
  • Stochastic & robust optimization for reliable power grid planning while capturing uncertain characteristics of renewables
  • Decomposition algorithms to overcome the computational complexity

Relevant papers:

Grid Resilience + ESS

Grid Resilience + ESS

Highlights:

  • Motivated by the recent progress in mobile ES technologies, i.e., ES units can be moved using public transportation routes, this paper proposes using this spatial flexibility to bridge the gap between the economically optimal locations during normal operations and the locations where extra back-up capacity is necessary during disasters. [...]

Relevant paper:

Peer-to-Peer Energy Trading

Peer-to-Peer Energy Trading

Highlights:

  • Peer-to-peer energy trading reduces the portion of electricity supplied to end-customers by utilities and their revenue streams.
  • Utilities must ensure that peer-to-peer transactions comply with distribution network limits.

This article proposes a peer-to-peer energy trading architecture, in two configurations, that couples peer-to-peer interactions and distribution network operations. The first configuration assumes that these interactions are settled by the utility in a centralized manner, while the second one is peer-centric and does not involve the utility. Both configurations use distribution locational marginal prices to compute network usage charges that peers must pay to the utility for using the distribution network. [...]

Relevant paper:

Mathematical Energy Policymaking

Mathematical Energy Policymaking

Highlights:

  • Optimize clean energy policy, while incorporating conflicting interests and objectives of different stakeholders.
  • Investigate strategic regulatory competition and its effect on achieving renewable/decarbonization goals
  • Multi-level optimization models / Equilibrium models
  • Decomposition algorithms to overcome the computational complexity

Relevant papers: