2015 North American Power Symposium (NAPS) 2015
DOI: 10.1109/naps.2015.7335195
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Distribution system state estimation using semidefinite programming

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Cited by 19 publications
(20 citation statements)
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“…Power flow (PF) and power system state estimation (PSSE) are central to planning, monitoring and control of electricity networks. Although these problems have been extensively studied in transmission networks [1], there is renewed interest in developing novel techniques for determining the system state in distribution grids [2]. Due to limited instrumentation, low investment interest in the past, and the sheer scale of residential electricity networks, low-voltage grids have limited observability [3].…”
Section: Introductionmentioning
confidence: 99%
“…Power flow (PF) and power system state estimation (PSSE) are central to planning, monitoring and control of electricity networks. Although these problems have been extensively studied in transmission networks [1], there is renewed interest in developing novel techniques for determining the system state in distribution grids [2]. Due to limited instrumentation, low investment interest in the past, and the sheer scale of residential electricity networks, low-voltage grids have limited observability [3].…”
Section: Introductionmentioning
confidence: 99%
“…where the given matrices M k depend on Y; see [15], [16]. The matrix variables V t 0 have been obtained upon relaxing the rank-one constraint V t =ṽ tṽ H t on the original system states for t ∈ T .…”
Section: Solving the P2l Tasksmentioning
confidence: 99%
“…Furthermore, the high resistance/resactance (R/X) ratios of distribution network branches could lead to worrying numerical stability issues for ADNSE. The SE numerical stability issue was well addressed by convex semidefinite programming proposed in [21], but with a considerable computation burden. Compared with integrated state estimation (ISE), multiarea distributed state estimation (DSE), in which the largescale network is divided into several subareas and the SE in each area is performed in parallel, shows a higher computational efficiency and a better numerical stability.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The problem (19) cannot be decomposed directly because the same augmented Lagrangian function couples the SE tasks across areas K and L. To enable a fully distributed scheme, the block coordinate descent (BCD) method is adopted. This will yield two separate sub-problems (20)- (21) and a multiplier update (22) as: where t represents the iteration number; and g ðtÞ is a step size parameter. Note that the augmented Lagrangian relaxation here severs as a local algorithm as J K ðx K Þ and J L ðx L Þ are nonconvex (nonlinear power flow equations).…”
Section: Augmented Lagrangian Relaxationmentioning
confidence: 99%
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