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Steffen Rebennack

Researcher at Karlsruhe Institute of Technology

Publications -  71
Citations -  2652

Steffen Rebennack is an academic researcher from Karlsruhe Institute of Technology. The author has contributed to research in topics: Global optimization & Piecewise linear function. The author has an hindex of 25, co-authored 66 publications receiving 2169 citations. Previous affiliations of Steffen Rebennack include University of Florida & Colorado School of Mines.

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Optimal power flow: a bibliographic survey I

TL;DR: Optimal power flow (OPF) has become one of the most important and widely studied nonlinear optimization problems as mentioned in this paper, and there is an extremely wide variety of OPF formulations and solution methods.
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Optimal power flow: A bibliographic survey II non-deterministic and hybrid methods

TL;DR: Optimal power flow (OPF) has become one of the most important and widely studied nonlinear optimization problems as discussed by the authors, and there is an extremely wide variety of OPF formulations and solution methods.
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An introduction to optimal power flow: Theory, formulation, and examples

TL;DR: This article describes a complete and concise basis of knowledge for beginning OPF research, tailored for the operations researcher who has experience with nonlinear optimization but little knowledge of electrical engineering.
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Optimal Bidding Strategies for Hydro-Electric Producers: A Literature Survey

TL;DR: In a competitive environment with bid-based markets, power generation companies desire to develop bidding strategies that maximize their revenue as mentioned in this paper, where the agent is a price-maker hydro-electric producer.
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Combining sampling-based and scenario-based nested Benders decomposition methods: application to stochastic dual dynamic programming

TL;DR: The SDDP algorithm is embedded into the scenario tree framework, essentially combining the nested Benders decomposition method on trees with the sampling procedure of SDDP, which allows for the incorporation of different types of uncertainties in multi-stage stochastic optimization while still maintaining an efficient solution algorithm.