J
Jinye Zhao
Researcher at ISO New England
Publications - 29
Citations - 2274
Jinye Zhao is an academic researcher from ISO New England. The author has contributed to research in topics: Robust optimization & Wind power. The author has an hindex of 10, co-authored 27 publications receiving 1761 citations.
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Adaptive Robust Optimization for the Security Constrained Unit Commitment Problem
TL;DR: In this paper, a two-stage adaptive robust unit commitment model for the security constrained unit commitment problem in the presence of nodal net injection uncertainty is proposed, which only requires a deterministic uncertainty set, rather than a hard-to-obtain probability distribution on the uncertain data.
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A Unified Framework for Defining and Measuring Flexibility in Power System
TL;DR: Based on the insights of the nature of flexibility, a unified framework for defining and measuring flexibility in power system is proposed in this article, which evaluates the largest variation range of uncertainty that the system can accommodate.
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Factoring the Cycle Aging Cost of Batteries Participating in Electricity Markets
TL;DR: This paper model battery cycle aging using a piecewise linear cost function, an approach that provides a close approximation of the cycle aging mechanism of electrochemical batteries and can be incorporated easily into existing market dispatch programs.
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Variable Resource Dispatch Through Do-Not-Exceed Limit
TL;DR: In this article, three alternative approaches are developed to convert the nonstandard robust optimization problem into linear programming, bilinear programming, and two-stage robust optimization problems, respectively, and the linear programming problem is easier to solve as compared to the other two alternatives.
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Grid Integration of Intermittent Wind Generation: A Markovian Approach
Peter B. Luh,Yaowen Yu,Bingjie Zhang,Eugene Litvinov,Tongxin Zheng,Feng Zhao,Jinye Zhao,Congcong Wang +7 more
TL;DR: Without considering transmission capacity constraints for simplicity, aggregated wind generation is modeled as a discrete Markov process with state transition matrices established based on historical data, and is effectively solved by using branch-and-cut.