2016 Clemson University Power Systems Conference (PSC) 2016
DOI: 10.1109/psc.2016.7462826
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Dishonest Gauss Newton method based power system state estimation on a GPU

Abstract: To control a fast changing power system in real time, it is important to accelerate the computation processes related to it. Being one of the most time-consuming processes, state estimation needs to be made fast and scalable. Different methods were introduced in the literature over time to serve the purpose. It is high time to make the best out of them to find the fastest estimator with current parallel computation technology. In this study, the dishonest Gauss Newton method is implemented in a Graphics Proces… Show more

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Cited by 12 publications
(5 citation statements)
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“…In [296] the Dishonest Gauss Method in the WLS algorithm is used, where the Jacobin update is not executed at every iteration. The algorithm was implemented on a Tesla K20c GPU, fragmenting the original by vectorizing multiplication and multi-threading addition processes.…”
Section: State Of the Artmentioning
confidence: 99%
“…In [296] the Dishonest Gauss Method in the WLS algorithm is used, where the Jacobin update is not executed at every iteration. The algorithm was implemented on a Tesla K20c GPU, fragmenting the original by vectorizing multiplication and multi-threading addition processes.…”
Section: State Of the Artmentioning
confidence: 99%
“…After OPF applications, GPU usage in dynamic state estimations [191][192][193][194][195][196][197][198][199], power quality [202][203][204][205][206][207][208][209], and dynamic models [210][211][212][213][214][215] appear. Related to the dynamic state estimation of power systems, a lateral two-level dynamic state estimator based on the extended Kalman Filter method is implemented in a CPU-GPU platform [194].…”
Section: Dynamic State Estimation Power Quality and Dynamic Modelsmentioning
confidence: 99%
“…Therefore, the kernels can be executed sequentially without any delay [21]. The details of the GPU implementation can be found in [22]. For simulation, three sets of magnitudes are chosen to build the Jacobian matrix, |V i | = 0.9 pu, 1.0 pu, and 1.2 pu.…”
Section: Setup Of the Experimentmentioning
confidence: 99%