2014 IEEE Conference on Technologies for Sustainability (SusTech) 2014
DOI: 10.1109/sustech.2014.7046248
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Power system data management and analysis using synchrophasor data

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Cited by 12 publications
(5 citation statements)
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“…Data value in power systems can provide guidance towards data acquisition, data processing, and data application. Data valuation can be determined by several factors, including data correlation, data fidelity, and data freshness [61]. To be specific, data correlation can be considered from two aspects: one is how it is related with power dispatch, fault evaluation, and risk assessment; the other one is the correlation within the data itself, where the data value will be higher when the correlation is higher.…”
Section: Big Data Technologies For Complex Power System Monitoringmentioning
confidence: 99%
“…Data value in power systems can provide guidance towards data acquisition, data processing, and data application. Data valuation can be determined by several factors, including data correlation, data fidelity, and data freshness [61]. To be specific, data correlation can be considered from two aspects: one is how it is related with power dispatch, fault evaluation, and risk assessment; the other one is the correlation within the data itself, where the data value will be higher when the correlation is higher.…”
Section: Big Data Technologies For Complex Power System Monitoringmentioning
confidence: 99%
“…This model can be applied to our system to enhance the schema of electric power data by using accurate geo-information. Meier et al [18] proposed a data processing system for synchrophasor data, which processes high-granularity and high-cardinality data gathered from synchrophasor sensors, i.e., Phasor Measurement Units (PMUs), using a correlation method. The deployment of PMUs could improve the measurements of voltages and currents with accurate timestamps [19] .…”
Section: Related Workmentioning
confidence: 99%
“…Correlation is a well-known statistical and mathematical method for the compatibility analysis of large data sets. Meier et al [65] successfully used Pearson Product-Moment correlation to determine how well data is linearly correlated. Given two independent input data sets of X , Y with the length of N , and X , Y being either the phase data values of two PMU sites or the momentary magnitudes, the Pearson correlation submits to a correlation coefficient C (C ∈ [−1, 1]), which is based on the following equation:…”
Section: ) Data Storing and Routingmentioning
confidence: 99%