2015 IEEE Power &Amp; Energy Society General Meeting 2015
DOI: 10.1109/pesgm.2015.7285717
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Using semidefinite relaxation to solve the day-ahead hydro unit commitment problem

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Cited by 8 publications
(18 citation statements)
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“…Note that when the first-stage decisions are feasible, the equality in (8a) holds due to the strong duality of linear programs (see, e.g., [41]). Then we obtain a reformulation of the worst-case operating cost as (9a) (9b) Third, we substitute the dual formulation (9) into formulation (1) to obtain a reformulation as follows: (10a) where represents the value of , and constraints (10a) follows from formulation (9). For any given pair of , we call inequality (10a) a Benders' cut pertaining to .…”
Section: Solution Methodologymentioning
confidence: 99%
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“…Note that when the first-stage decisions are feasible, the equality in (8a) holds due to the strong duality of linear programs (see, e.g., [41]). Then we obtain a reformulation of the worst-case operating cost as (9a) (9b) Third, we substitute the dual formulation (9) into formulation (1) to obtain a reformulation as follows: (10a) where represents the value of , and constraints (10a) follows from formulation (9). For any given pair of , we call inequality (10a) a Benders' cut pertaining to .…”
Section: Solution Methodologymentioning
confidence: 99%
“…In practice, bilinear heuristic (see, e.g., [42] and [22]) has been very helpful to find local optima of problem (9) in a short time, which can then be used in Step (b) above to generate a Benders' cut. In this paper, we apply the alternating direction method in [42] for solving problem (9) and summarize this approach as follows.…”
Section: Solution Methodologymentioning
confidence: 99%
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