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Andrew L. Liu
Researcher at Purdue University
Publications - 46
Citations - 1036
Andrew L. Liu is an academic researcher from Purdue University. The author has contributed to research in topics: Best response & Computer science. The author has an hindex of 10, co-authored 43 publications receiving 811 citations. Previous affiliations of Andrew L. Liu include Johns Hopkins University & University of California, Santa Cruz.
Papers
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Stochastic Optimization for Unit Commitment—A Review
TL;DR: The works that have contributed to the modeling and computational aspects of stochastic optimization (SO) based UC are reviewed to help transform research advances into real-world applications.
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Co-optimization of electricity transmission and generation resources for planning and policy analysis: review of concepts and modeling approaches
Venkat Krishnan,Venkat Krishnan,Jonathan Ho,Benjamin F. Hobbs,Andrew L. Liu,James D. McCalley,Mohammad Shahidehpour,Qipeng P. Zheng +7 more
TL;DR: An up-to-date assessment of the present and potential capabilities of existing co-optimization tools are provided, and the needs and challenges for developing advanced co- Optimization models are discussed.
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Economic and Emissions Implications of Load-Based, Source-Based, and First-Seller Emissions Trading Programs Under California AB32
TL;DR: In this paper, the equivalence of load-based, first-seller, and source-based emissions trading schemes was analyzed for in-state-to-out-ofstate and out-of-state to-in-state electricity sales.
Economic and Emissions Implications of Load-Based, Source-based and First-seller Emissions Trading Programs under California AB32
TL;DR: A market equilibrium model is formulated for each of the three types of carbon emissions trading programs for the electric power sector in California, considering power markets, transmission limitations, and emissions trading, and making the simplifying assumption of pure bilateral markets.
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Collusive game solutions via optimization
TL;DR: This paper proposes upper and lower bounding procedures for the collusive optimization problem and establishes the convexity of the optimization problem in the case where each player's strategy set is unidimensional.