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Convex Hulls for the Unit Commitment Polytope

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arxiv 1701.08943 v1 pith:XPMB4ZSP submitted 2017-01-31 math.OC

classification math.OC
keywords timeconvexpolytopeunderdowngeneralhullintegrated
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abstract

In this paper, we consider the polyhedral structure of the unit commitment polytope. In particular, we provide the convex hull results for the problem under the following different settings: 1) the convex hulls for the integrated minimum-up/-down time and ramping polytope under the general $T$ time period setting in which the ramping rate equals to the gap between the generation upper and lower bounds and equals to half of the gap between the generation upper and lower bounds, respectively, 2) the convex hull for the integrated minimum-up/-down time and ramping-up polytope for the problem under the general $T$ time period setting, and 3) the convex hull for the integrated minimum-up/-down time and ramping-down polytope for the problem under the general $T$ time period setting.

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  1. Relax-and-Cut for Temporal SCUC Decomposition

    math.OC 2025-07 conditional novelty 6.0 of 10

    A relax-and-cut temporal decomposition with partially relaxed look-ahead windows and dynamic N-1 cut separation solves SCUC faster than monolithic Gurobi while keeping primal gaps near 1%.

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