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Mardavij Roozbehani

Researcher at Massachusetts Institute of Technology

Publications -  93
Citations -  1778

Mardavij Roozbehani is an academic researcher from Massachusetts Institute of Technology. The author has contributed to research in topics: Lyapunov function & Upper and lower bounds. The author has an hindex of 18, co-authored 92 publications receiving 1643 citations.

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Volatility of Power Grids under Real-Time Pricing

TL;DR: The paper proposes a framework for modeling and analysis of the dynamics of supply, demand, and clearing prices in power systems with real-time retail pricing and information asymmetry and highlights the need for assessing architecture systematically and in advance to optimally strike the trade-offs between volatility/robustness and performance metrics such as economic efficiency and environmental efficiency.
Journal ArticleDOI

Volatility of Power Grids Under Real-Time Pricing

TL;DR: In this article, the authors proposed a framework for modeling and analysis of the dynamics of supply, demand, and clearing prices in power systems with real-time retail pricing and information asymmetry.
Proceedings ArticleDOI

Dynamic Pricing and Stabilization of Supply and Demand in Modern Electric Power Grids

TL;DR: In this article, a mathematical model is developed for characterization of the dynamic evolution of supply, demand, and market clearing (locational marginal) prices under real-time pricing, with price stability as the primary concern.
Proceedings ArticleDOI

On the stability of wholesale electricity markets under real-time pricing

TL;DR: A result is presented which characterizes the efficiency losses incurred when, in order to achieve stability, the wholesale prices are adjusted by a static pricing function before they are passed on to the retail consumers.
Journal ArticleDOI

Joint Spectral Radius and Path-Complete Graph Lyapunov Functions

TL;DR: In this paper, the authors introduce the notion of path-complete graph Lyapunov functions for approximation of the joint spectral radius of directed graphs and derive asymptotically tight hierarchies of semidefinite programming relaxations that unify and generalize many existing techniques such as common quadratic, common sum of squares, path-dependent quadratics, and maximum/minimum-of-quadratics LQF functions.