High-dimensional data analysis by exploiting low-dimensional models with applications in synchrophasor data analysis in power systems

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Authors
Gao, Pengzhi
Issue Date
2017-12
Type
Electronic thesis
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Language
ENG
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Electrical engineering
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Abstract
We also consider recovering PMU data from quantized and partially corrupted measurements. The data recovery is achieved through solving a constrained maximum likelihood estimation problem that exploits the low-rank property of the actual measurements. The recovery error is proven to be order-optimal and decays in the same order as that of the state-of-the-art method when no corruption exists. The data accuracy is thus maintained while the data privacy is enhanced. A new application of this method for data privacy in power systems is discussed. Experiments on synthetic data and real synchrophasor data in power systems demonstrate the effectiveness of our method.
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December 2017
School of Engineering
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Rensselaer Polytechnic Institute, Troy, NY
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