2021
DOI: 10.1109/tia.2021.3085799
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A Linear AC-OPF Formulation for Unbalanced Distribution Networks

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Cited by 21 publications
(11 citation statements)
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“…In ( 4) and ( 5), the real and imaginary current of the phases is calculated. Te neutral wire current of the lines is also calculated in (7). Finally, the zero-point voltage of the distribution substation is expressed in (8).…”
Section: Power Flowmentioning
confidence: 99%
See 1 more Smart Citation
“…In ( 4) and ( 5), the real and imaginary current of the phases is calculated. Te neutral wire current of the lines is also calculated in (7). Finally, the zero-point voltage of the distribution substation is expressed in (8).…”
Section: Power Flowmentioning
confidence: 99%
“…Four diferent objects need to be optimized in this scheme, including the expected operating cost of the microgrids, expected pollutant amount, expected energy not-supplied, and voltage deviation. A new solution to AC optimal power fow in unbalanced networks is suggested in [7] so that the energy generation cost is minimized and the voltage and current of the network are maintained within the permissible limits. Reference [8] presents a two-stage optimal operation method for a network, in which various uncertain parameters related to demand are taken into account.…”
Section: Introductionmentioning
confidence: 99%
“…where η = 2/(1 + 4 -2 2 ); X + = max{|x re ||x im |}; and X -= min{|x re ||x im |}. Thus, (34) can be extended to estimate the square of current magnitude as [34], [36]:…”
Section: B Milp Problem Formulationmentioning
confidence: 99%
“…The last step towards a complete single-period OPF model is handling the non-convex constraint (5c) and the left part of (1f). As in [10], [11], the bilinear constraint (5c) is convexified by replacing the real and imaginary parts of voltage phasors with fixed parameters (e.g. an initialization of voltage phasors with 1 per-unit (pu) magnitude and 120°difference between phases), shown in (11).…”
Section: Convexification and Solution Approachmentioning
confidence: 99%
“…Fig. 2 shows the derivation of the convex envelope for the phase a. Voltage angle limits are first imposed on the non-convex feasible region in (a), leading to a reduced feasible region of (b), which is justified by the small voltage angle deviation for distribution networks [10]. Following this, the convex envelope of the feasible region in (b) is derived, shown in (c).…”
Section: Convexification and Solution Approachmentioning
confidence: 99%