2008
DOI: 10.1109/tpwrs.2008.919318
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Stochastic Security for Operations Planning With Significant Wind Power Generation

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Cited by 620 publications
(328 citation statements)
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“…In the constraints following objective (43), the value of all variables denoted with an upper dash, like the commitment status, has already been determined by the UC solution and is not re-optimized in RTD. In that respect, (44) describes the actual deployment of the uncertainty reserve by each unit in RTD as compared to its hourly day-ahead energy schedule, (45) and (46) impose the unit power output limits in every operating state, (47) and (48) enforce the ramping constraints, (49) and (50) determine the unit output based on the maximum offered quantity per step of the associated energy offer, while (51) describes the power balance equation. The latter constraints (52)- (55) are used only in the RTD mode RTD_SI_Var (explained below) to consider the variability reserve as an alternative way of "looking ahead" in RTD.…”
Section: Real-time Dispatch (Rtd)mentioning
confidence: 99%
“…In the constraints following objective (43), the value of all variables denoted with an upper dash, like the commitment status, has already been determined by the UC solution and is not re-optimized in RTD. In that respect, (44) describes the actual deployment of the uncertainty reserve by each unit in RTD as compared to its hourly day-ahead energy schedule, (45) and (46) impose the unit power output limits in every operating state, (47) and (48) enforce the ramping constraints, (49) and (50) determine the unit output based on the maximum offered quantity per step of the associated energy offer, while (51) describes the power balance equation. The latter constraints (52)- (55) are used only in the RTD mode RTD_SI_Var (explained below) to consider the variability reserve as an alternative way of "looking ahead" in RTD.…”
Section: Real-time Dispatch (Rtd)mentioning
confidence: 99%
“…In a similar way, employing the dual optimization, S-lemma and Schur complement [20,21], the random wind power in the optimization model is eliminated [28], and Equations (17) and (18) are converted into linear matrix inequalities as shown in Equations (19) and (20). The detailed derivation is shown in Appendix B:…”
Section: Determination Model For Distributional Robust Chance Constraintmentioning
confidence: 99%
“…The branch power and node voltage constraints in Equations (10) and (11) can be converted into LMI form as shown in Equations (19) and (20). (2) Initialization: set the initial solution P 0 G and Q 0 G , calculate the fitness value, and let the iteration counter K = 0.…”
Section: Linear Matrix Inequality (Lmi)-based Particle Swarm Optimizamentioning
confidence: 99%
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“…Random output of wind speed lowers the schedulability of active power in a wind farm, which in turn limits the availability of wind energy [2]. With increasing permeability of wind power in the state grid, lower schedulability would increase operational risks, especially wind power curtailment [3,4].…”
Section: Introductionmentioning
confidence: 99%