2020
DOI: 10.1016/j.epsr.2020.106753
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Closing the loop: Dynamic state estimation and feedback optimization of power grids

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Cited by 25 publications
(32 citation statements)
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“…As a result, our method allows to consider constraints on grid state variables that are not directly measured. The combination of online optimization and SE for OPF has been investigated in [7], where a Kalman-filter based SE is utilized. In contrast to [7], we employ the modified branch-current based SE proposed in [8] that avoids repeated matrix inversions and thus keeps the computational complexity low.…”
Section: Operation Management Controllermentioning
confidence: 99%
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“…As a result, our method allows to consider constraints on grid state variables that are not directly measured. The combination of online optimization and SE for OPF has been investigated in [7], where a Kalman-filter based SE is utilized. In contrast to [7], we employ the modified branch-current based SE proposed in [8] that avoids repeated matrix inversions and thus keeps the computational complexity low.…”
Section: Operation Management Controllermentioning
confidence: 99%
“…The combination of online optimization and SE for OPF has been investigated in [7], where a Kalman-filter based SE is utilized. In contrast to [7], we employ the modified branch-current based SE proposed in [8] that avoids repeated matrix inversions and thus keeps the computational complexity low. Furthermore, an emphasis is placed on the accurate communication system modelling.…”
Section: Operation Management Controllermentioning
confidence: 99%
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“…To cope with the incomplete measurable system states, reference [20] used a weighted least squares state estimator as feedback and formulated a closed-loop distributed primal-dual gradient algorithm in a singleperiod optimization problem. For a multi-period problem with random process noise, reference [21] utilized a dynamic SE based on the Kalman filter in a centralized gradient projection method, where the seeking performance of the dynamic SE was theoretically proved to converge to the offline optimal solution in expectation.…”
Section: Online Algorithm Via Measurement Feedbackmentioning
confidence: 99%
“…OFO is based on a controller that uses grid measurements as feedback to iteratively steer the controllable input set-points towards the AC-OPF solutions, and has already been successfully tested in both simulations and experimental settings [7]. Furthermore, OFO neither requires full grid observability [8], nor an accurate nonlinear grid model. It only needs measurements of the outputs that need to be controlled, and the input-output sensitivity that matches a change in the input to a change in the output.…”
Section: Introductionmentioning
confidence: 99%