2021
DOI: 10.1002/2050-7038.13127
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A meshed backward/forward sweep load flow method for islanded meshed microgrids

Abstract: Summary The conventional backward/forward sweep method, used for solving the load flow, is only applicable to radial systems. A new load flow method is proposed in this report for islanded droop‐controlled meshed AC microgrids, where the backward/forward sweep (BFS) method is proposed in conjunction with a loop‐breaking approach to determine the power flows for meshed micro‐grids. The proposed approach is applied to the 33‐bus test system, and the recorded results are validated with simulation results obtained… Show more

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Cited by 2 publications
(2 citation statements)
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“…In fact, the traditional Gauss-Seidel method (GS) is a natural bus-level decentralized algorithm [24] , but the convergence speed is slow, and the convergence time increases exponentially as the scale of the system grows. [25] propose to set up an agent at each bus to perform backward/forward sweep iterative computation of PF, which requires the PF to be executed in a specific direction, resulting in slower PF computation. Actually, if the subsystem-level distributed PF algorithm sets the subsystem as a bus, its computational form is similar to this approach.…”
Section: B Literature Reviewmentioning
confidence: 99%
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“…In fact, the traditional Gauss-Seidel method (GS) is a natural bus-level decentralized algorithm [24] , but the convergence speed is slow, and the convergence time increases exponentially as the scale of the system grows. [25] propose to set up an agent at each bus to perform backward/forward sweep iterative computation of PF, which requires the PF to be executed in a specific direction, resulting in slower PF computation. Actually, if the subsystem-level distributed PF algorithm sets the subsystem as a bus, its computational form is similar to this approach.…”
Section: B Literature Reviewmentioning
confidence: 99%
“…Next, we look for an equivalent solution to 𝜌(𝒈 ′ (𝜽 * , 𝑽 * )) < 1. First, construct an 𝑯 matrix 𝑯 * = 𝑫 * −1 𝑼 * = 𝑫 * −1 (𝑫 * − 𝑱 * ) = 𝑰 − 𝑫 * −1 𝑱 * (26) By (26) we can get 𝑫 * −1 𝑱 * = 𝑰 − 𝑯 * (27) Substitute equation (27) into equation(25)…”
mentioning
confidence: 99%