2012
DOI: 10.1016/j.ijepes.2011.09.013
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A new approach to security-constrained generation scheduling of large-scale power systems with a piecewise linear ramping model

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Cited by 14 publications
(10 citation statements)
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“…Until now, all proposed improvements employ the approach of splitting the entire scheduling period into small intervals (minutes) to obtain the exact ramp trajectory. For example, [6], [19] and [20] propose dynamic ramp rates for the piecewise and stepwise formulations respectively. They assign a binary variable to each ramp-rate segment that must be dispatched in each subperiod.…”
Section: B Dynamic Ramp Ratesmentioning
confidence: 99%
“…Until now, all proposed improvements employ the approach of splitting the entire scheduling period into small intervals (minutes) to obtain the exact ramp trajectory. For example, [6], [19] and [20] propose dynamic ramp rates for the piecewise and stepwise formulations respectively. They assign a binary variable to each ramp-rate segment that must be dispatched in each subperiod.…”
Section: B Dynamic Ramp Ratesmentioning
confidence: 99%
“…Use the MCS method to select correlated wind speeds v randomly from Weibull distribution y. Equation (10) denotes that if a wind speed for wind farm y 1 is obtained, wind speeds for the other wind farms y 2 ,…,y n are determined automatically using a Cholesky matrix that connotes their correlation. For chosen inputs of wind speeds, the deterministic approach can easily be applied for system analysis.…”
Section: Wind Speed Correlationmentioning
confidence: 99%
“…Using the MATLAB wblrnd() function, we produced uncorrelated random variables with the two Weibull parameters for each location, The correlated Weibull random variables y can be solved as shown in Eq. (10). (29) To confirm that the correlated wind speeds V generated by Weibull random variables y actually follow the Weibull distribution, we checked them by comparison with the normal distribution model.…”
Section: Correlated Wind Speedmentioning
confidence: 99%
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“…A lot of work in this area deals with utility of optimization techniques to solve problem such as mixed integer linear programming (MILP)-based method, semi-definite programmingbased method [2], Lagrangian relaxation method [8], Quadratic programming using branch and bound method [9], linear programming [10], dynamic programming [11], and BD method [12][13]). The optimization technique of BD based approach in this model is developed for optimal operation for solving SCUC problem obtainable, example in [14][15].…”
Section: Introductionmentioning
confidence: 99%