2006
DOI: 10.1016/j.ijepes.2006.03.004
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Integration of stochastic generation in power systems

Abstract: -Stochastic generation, i.e. electrical power production by an uncontrolled primary energy source, is expected to play an important role in future power systems. A new power system structure is created due to the largescale implementation of this small-scale, distributed, nondispatchable generation; the 'horizontally operated' system. Modelling methodologies that can deal with the operational uncertainty introduced by these power units should be used for analyzing the impact of this generation to the system. I… Show more

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Cited by 148 publications
(109 citation statements)
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“…More complex interdependence structures could be modeled by using the copula theory, which involves the modeling of the rank correlation of the Y k -variables [15,20]. This would not affect the other parts of the proposed method.…”
Section: The Gaussian Multivariate Random Variablementioning
confidence: 99%
See 1 more Smart Citation
“…More complex interdependence structures could be modeled by using the copula theory, which involves the modeling of the rank correlation of the Y k -variables [15,20]. This would not affect the other parts of the proposed method.…”
Section: The Gaussian Multivariate Random Variablementioning
confidence: 99%
“…They should respect the probabilistic forecasts for the next period, and additionally rely on the most recent information about the interdependence structure of the prediction errors. Such kind of scenarios are indeed required by new methodologies specially designed either for optimal integration of stochastic generation into energy systems [15] or for optimal planning in presence of distributed storage devices [16]. The main objective of the present paper is to introduce the general framework for the derivation of such scenarios of short-term wind power production.…”
Section: Introductionmentioning
confidence: 99%
“…Monte-Carlo simulation is further used for the generation of the scenarios. The problem is defined as the sampling from a multidimensional distribution with arbitrary marginals and can be treated using the techniques presented in [22], based on the transformation of the marginals between different domains. First a multivariate Normal distribution is used for generating a set of Gaussian variables realizations that are correlated according to the estimated interdependence structure and then these Gaussian variables realizations are transformed to the desired marginals.…”
Section: A Scenario Forecasts Of Wind Power Productionmentioning
confidence: 99%
“…These parameters and (A, B, C) are determined as in [40]. Finally, the spatial correlation of distributed generation powers can be modeled as in [29]- [31] where the correlation coefficient between 2 distributed generators i and j is ρ i,j = exp (−d i,j /d) where d = 20km is a positive constant and d i,j is the distance between generators i and j, which is randomly chosen in (0, 1km].…”
Section: A Data Modeling and Simulation Settingmentioning
confidence: 99%