2018
DOI: 10.1109/tpwrs.2017.2755698
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An Efficient Approach to Power System Uncertainty Analysis With High-Dimensional Dependencies

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Cited by 128 publications
(57 citation statements)
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“…In the next step, we plan to enhance the modelling framework by explicitly modelling the high-dimensional dependencies among the multiple sources of uncertainty as discussed in [24]. For the long-distance transmission lines, other factors, such as stability constraints and angle limits, may prevent the higher utilization of transfer capability, limiting the benefit of thermal dynamic line rating.…”
Section: Discussionmentioning
confidence: 99%
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“…In the next step, we plan to enhance the modelling framework by explicitly modelling the high-dimensional dependencies among the multiple sources of uncertainty as discussed in [24]. For the long-distance transmission lines, other factors, such as stability constraints and angle limits, may prevent the higher utilization of transfer capability, limiting the benefit of thermal dynamic line rating.…”
Section: Discussionmentioning
confidence: 99%
“…In this case, the cost reduces to 35.1 k£ and only 387 MWh of wind generation are curtailed. Furthermore, previous study in [24] has been carried out to select the single "optimal" quantile of DLR forecast to be used in the dispatch stage under a deterministic fashion. As shown in Fig.4, when higher line rating is used in the dispatch stage, the system dispatch cost reduces due to the increased transfer capability, while the real-time re-dispatch cost would increase in order to deal with the forecasting error in the real-time operation.…”
Section: A Impact Of Operation Strategies On the Benefit Of Dlrmentioning
confidence: 99%
“…In the Copula method, the joint cumulative distribution function (CDF) of the forecasted and actual PV unit productions is written as centertrueFwa,1wa,iwa,Iwf,1wf,iwf,I=CFwa,1Fwa,iFwa,IFwf,1Fwf,iFwf,I where F ( w a , i ) is the marginal CDF of actual power of PV units; F ( w f , i ) is the marginal CDF of forecast power of PV units; and the function C (⋅) is called the Copula function. Essentially, we transform the joint CDF F ( w a ,1 … w a , i … w a , I , w f ,1 … w f , i … w f , I ) to a function of the marginal CDFs F ( w a ,1 ) … F ( w a , i ) … F ( w a , I ), F ( w f ,1 ) … F ( w f , i ) … F ( w f , I ) linked by the Copula function C (⋅) . Similarly, the joint probability density function (PDF) is centertruefwa,1wa,iwa,Iwf,1wf,iwf,I=cFwa,1Fwa,iFwa,IFwf,1Fwf,iFwf,I…”
Section: Scenario Generation Of Dersmentioning
confidence: 99%
“…where F (w a,i ) is the marginal CDF of actual power of PV units; F (w f ,i ) is the marginal CDF of forecast power of PV units; and the function C(⋅) is called the Copula function. Essentially, we transform the joint 29 Similarly, the joint probability density function (PDF) is f w a;1 …w a;i …w a;I ; w f ;1 …w f ;i …w f ;…”
Section: Scenario Generation Of Dersmentioning
confidence: 99%
“…Based on the bivariate and conditional bivariate distributions, the joint distribution can be constructed. The use of vine copulas to tackle power system uncertainty is reported in the previous studies [33][34][35] and probabilistic forecast for multiple wind farms in Wang et al 36 A regular vine can be decomposed to either i. D (drawable)-vine where each node in T j has a degree of at most 2, and conditioning is done sequentially; or…”
Section: Spatio-temporal Modeling Using Vine Copulamentioning
confidence: 99%