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Stochastic security-constrained unit commitment

delete2007-05-01
delete777
PRE
AI
L
Lei Wu *
M
Mohammad Shahidehpour
T
Tao Li
DOI:10.1109/TPWRS.2007.894843delete
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摘要

摘要

En 中文
This paper presents a stochastic model for the longterm solution of security-constrained unit commitment (SCUC). The proposed approach could be used by vertically integrated utilities as well as the ISOs in electricity markets. In this model, random disturbances, such as outages of generation units and transmission lines as well as load forecasting inaccuracies, are modeled as scenario trees using the Monte Carlo simulation method. For dual optimization, coupling constraints among scenarios are relaxed and the optimization problem is decomposed into deterministic longterm SCUC subproblems. For each deterministic long-term SCUC, resource constraints represent fuel find emission constraints (in the case of vertically integrated utilities) and energy constraints (in the case of electricity markets). Lagrangian relaxation is used to decompose subproblems with long-term SCUC into tractable short-term MIP-based SCUC subproblems without resource constraints. Accordingly, penalty prices (Lagrangian multipliers) are signals to coordinate the master problem and small-scale subproblems. Computational requirements for solving scenario-based optimization models depend on the number of scenarios in which the objective is to minimize the weighted-average generation cost over the entire scenario tree. In large scale applications, the scenario reduction method is introduced for enhancing a tradeoff between calculation speed and accuracy of long-term SCUC solution. Numerical simulations indicate the effectiveness of the proposed approach for solving the stochastic security-constrained unit commitment.
Keyword:
Lagrangian relaxation
mixed integer program
Monte Carlo simulation
random power outages
scenario aggregation
security-constrained unit commitment
subgradient method
uncertainty
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期刊

IEEE Transactions on Power Systems 封面图
IEEE Transactions on Power Systems
IF:
7.2
论文数:
1.1W
被引数:
5.0W

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