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A Study of Three-Period Ramp-Up Polytope

Sheng Liu (lius10***at***berkeley.edu)
Deepak Rajan (rdeepak***at***berkeley.edu)

Abstract: We study the polyhedron of the unit commitment problem, and consider a relaxation involving the ramping constraints. We study the three-period ramp-up polytope, and describe the convex-hull using a new class of inequalities.

Keywords: Unit commitment, polytope

Category 1: Integer Programming ((Mixed) Integer Linear Programming )

Category 2: Applications -- OR and Management Sciences (Scheduling )

Citation: [1] J. Ostrowski, M. F. Anjos, and A. Vannelli, \Tight mixed integer linear programming formulations for the unit commitment problem," Power Systems, IEEE Transactions on, vol. 27, no. 1, pp. 39{46, 2012. [2] P. Damc-Kurt, S. Kucukyavuz, D. Rajan, and A. Atamturk, \A polyhedral study of production ramping," Mathematical Programming, vol. First online, 2015. [3] K. Pan and Y. Guan, \A polyhedral study of the integrated minimum-up/-down time and ramping polytope," 2015.

Download: [PDF]

Entry Submitted: 09/28/2015
Entry Accepted: 09/29/2015
Entry Last Modified: 10/29/2015

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