2011
DOI: 10.1049/iet-gtd.2010.0586
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Division algorithm and interconnection strategy of restoration subsystems based on complex network theory

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Cited by 51 publications
(80 citation statements)
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References 30 publications
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“…In such cases, it is impossible to produce network partitions such that the generation-load difference of each partition is a positive value. Even though the proposed network partitioning strategy tries to find a cut-set that maximizes the minimum generation-load difference of all possible partitions e (11,12) , e (12,14) , e (15,17) , e (17,18) , e (22,23) , e (23,24) , e (30,38) } rather than producing some partitions with positive generationload differences and the rest with large negative generationload differences, certain partitions can still result in negative generation-load differences. In such cases, transmission system operators can either decide to repartition with a reduced α(v i ) value or not to restore non-critical loads in the partitions with negative generation-load difference as they can be restored after the synchronization of the partitions.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…In such cases, it is impossible to produce network partitions such that the generation-load difference of each partition is a positive value. Even though the proposed network partitioning strategy tries to find a cut-set that maximizes the minimum generation-load difference of all possible partitions e (11,12) , e (12,14) , e (15,17) , e (17,18) , e (22,23) , e (23,24) , e (30,38) } rather than producing some partitions with positive generationload differences and the rest with large negative generationload differences, certain partitions can still result in negative generation-load differences. In such cases, transmission system operators can either decide to repartition with a reduced α(v i ) value or not to restore non-critical loads in the partitions with negative generation-load difference as they can be restored after the synchronization of the partitions.…”
Section: Discussionmentioning
confidence: 99%
“…In [8], an ordered binary decision diagram based three-phase strategy is introduced for parallel restoration, which provides guidance to the transmission system operators on how parallel restoration could be performed. In [12], an algorithm based on the community structure in complex networks theory is presented for dividing restoration subsystems, which does not require any heuristics and expert experience.…”
mentioning
confidence: 99%
“…[33] presents a novel sectionalization method based on the wide area measurement system (WAMS) for the build-up strategy in power system restoration. In [34], a new method is proposed to divide systems for restoration based on the community structure of complex network theory. A modularity index is employed to evaluate the optimal number of the restoration subsystems.…”
Section: Sectionalization Strategymentioning
confidence: 99%
“…Here, M = 2. Cranking groups are V Edges to be excluded from the cut-set are E E = {e (26,29) , e (28,29) , e (6,11) , e (10,11) , e (13,14) , e (15,16) , e (21,22) , e (23,24) , e (5,6) , e (6,7) }. The above parameters remained the same for both strategies under test.…”
Section: Case Studiesmentioning
confidence: 99%
“…Their solution is based on an ordered binary decision diagram which provides suggestions to human operators on how to carry out the restoration procedures. Lin et al in [6] tackled the partitioning problem by exploiting complex networks properties in power systems. Their community detection-based algorithm can yield subsystems for parallel restoration without the aid of an expert system.…”
Section: Introductionmentioning
confidence: 99%