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Robert J. Thomas

Researcher at Cornell University

Publications -  183
Citations -  13327

Robert J. Thomas is an academic researcher from Cornell University. The author has contributed to research in topics: Electric power system & Electricity market. The author has an hindex of 43, co-authored 178 publications receiving 11807 citations. Previous affiliations of Robert J. Thomas include University of California, Davis & National Renewable Energy Laboratory.

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Proceedings ArticleDOI

Energy auctions and market power: an experimental examination

TL;DR: Though the uniform price last accepted offer auction was superior overall, the number of competitors proved to be a more significant factor in determining auction performance and significant exploitation of market power was observed in the duopoly case.
Proceedings ArticleDOI

Underlying technical issues in electricity deregulation

TL;DR: The results of an attempt by the Power Systems Engineering Research Center (Pserc) and EPRI to determine the technical tools missing in currently unfolding electric power restructuring scenarios suggest a common need to interface existing technical tools with the new economic unbundling.
Journal ArticleDOI

Using the M atpower Optimal Scheduling Tool to Test Power System Operation Methodologies Under Uncertainty

TL;DR: An implementation using the open-source Matpower Optimal Scheduling Tool (MOST) to study and compare a stochastic day-ahead, security-constrained unit commitment problem with a more traditional deterministic approach.
Proceedings ArticleDOI

A Privacy-Aware Design for the Vehicle-to-Grid Framework

TL;DR: There exist consumer privacy risks associated with current concepts for V2G implementation and it is argued that consumer preferences and behaviors can be inferred from charging information if privacy is not a primary concern from the outset of V1G design.
Proceedings ArticleDOI

Probabilistic Forecast of Real-Time LMP via Multiparametric Programming

TL;DR: A new forecast technique is proposed based on a multiparametric programming formulation that partitions the uncertainty parameter space into critical regions from which the conditional probability mass function of the real-time LMP is estimated using Monte Carlo techniques.