2020
DOI: 10.1016/j.ifacol.2020.12.159
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A distributed approach to the Optimal Power Flow problem for unbalanced and mesh networks

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Cited by 13 publications
(4 citation statements)
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“…To obtain a linear equivalent formulation of the two variables, the McCormick approximation of two variables is implemented [27,28]. This approximation considers that the product of two continuous variables f (x, y) = xy can be approximated as a linear equivalent function with the structure of (19).…”
Section: Model Convexificationmentioning
confidence: 99%
“…To obtain a linear equivalent formulation of the two variables, the McCormick approximation of two variables is implemented [27,28]. This approximation considers that the product of two continuous variables f (x, y) = xy can be approximated as a linear equivalent function with the structure of (19).…”
Section: Model Convexificationmentioning
confidence: 99%
“…This is a limiting assumption for many grids, especially with increasing penetration of DERs located on single-phase lines. A recent approach proposed by some of the authors of this paper, denoted as Current Injection (CI) model [27], [28], avoids this assumption and so is an ideal candidate for representing unbalanced grids with various single-phase loads and generation. The CI model uses nodal variables, similar to the Bus Injection model, but the main idea is to represent all loads and generators as nodal current injections, with all power, current, and voltage phasors represented in Cartesian coordinates.…”
Section: Reactive Power Pricingmentioning
confidence: 99%
“…The CI model has been shown to perform well on unbalanced networks with local generation, with maximum 1.2% optimality gap and 0.9% voltage error when compared to the AC-OPF for a number of use cases [27]. The CI model has also been used for solving OPF in a distributed way [28] and for voltage support from inverter-based resources in unbalanced distribution grids [30]. Due to its overall ability to model unbalanced grids and all of the aforementioned advantages including the computational simplicity of the linear model, we adopt the CI approach in this paper.…”
Section: Reactive Power Pricingmentioning
confidence: 99%
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