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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.
Papers
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Proceedings ArticleDOI
Kirchhoff vs. competitive electricity markets: a few examples
TL;DR: In this article, the authors present a collection of cases in which the physical laws governing network flows can have anomalous and unexpected market implications, such as reactive power requirements can affect optimal unit commitment and impact real power prices in otherwise competitive markets.
Journal ArticleDOI
Nodal probabilistic production cost simulation considering transmission system unavailabilty
TL;DR: In this paper, a nodal probabilistic production cost simulation method is described for power system long-term expansion planning considering unavailability and delivery limitation constraints of the transmission system.
Journal ArticleDOI
The Cornell University Kettering Energy Systems Laboratory
TL;DR: The new Kettering Energy-Systems Laboratory at Cornell University is described and its functions as a unique electric-power research tool and as an important power-field educational adjunct are discussed as discussed by the authors.
Journal ArticleDOI
On Modeling Random Topology Power Grids for Testing Decentralized Network Control Strategies
TL;DR: This paper studied both the topological and electrical characteristics of power grid networks based on a number of synthetic and real-world power systems and proposes an algorithm that generates random power grids featuring the same topology and Electrical characteristics found from the real data.
Journal ArticleDOI
Associative recall using a contraction operator
A.R. Stubberud,Robert J. Thomas +1 more
TL;DR: In this article, the associative recall problem is formulated in this way, and conditions on f are developed such that a contraction operator can be developed which solves the given equation, and a specific piecewise linear function is then chosen, and its associative memory is shown to converge rapidly and to have noise rejection properties and some learning capability.