2004
DOI: 10.1109/tpwrs.2004.831656
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Localized Reactive Power Markets Using the Concept of Voltage Control Areas

Abstract: In this paper, we present the design of a localized competitive market for reactive power ancillary services at the level of individual voltage-control areas. The concept of electrical distance has been used to identify the different voltage-control areas within a power system. The proposed reactive power market is settled on uniform price auction, using a modified optimal power-flow model. Uniform prices for various components of reactive power service are obtained for each voltage-control area. In the study … Show more

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Cited by 192 publications
(104 citation statements)
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“…∂Q/∂V is part of the Jacobian matrix which appears during a load-flow computation following the Newton-Raphson method [22], [24]. In this approach, the electrical distance α ij , is calculated as the attenuation of voltage variations between two nodes and , given by…”
Section: ) Sensitivity Based Methodsmentioning
confidence: 99%
“…∂Q/∂V is part of the Jacobian matrix which appears during a load-flow computation following the Newton-Raphson method [22], [24]. In this approach, the electrical distance α ij , is calculated as the attenuation of voltage variations between two nodes and , given by…”
Section: ) Sensitivity Based Methodsmentioning
confidence: 99%
“…A reactive power market clearing method according to a multi-objective optimization has been presented in [32]. To alleviate market power, a zonal reactive power market has been proposed in [33]. According to the zonal reactive power market, Saraswat et al [34] have presented a day-ahead reactive power market clearing mechanism based on a multi-objective optimization model.…”
Section: State Of the Artmentioning
confidence: 99%
“…The respective attenuations can be derived from [M sVQ ] matrix by dividing the elements of each column by the diagonal term [13], [14]. Therefore, the matrix of attenuations, [μ sij ] among all the busses of the power system can be derived as shown in (02).…”
Section: Deriving Voltage Control Zones Of Dg In Distribution Sysmentioning
confidence: 99%