2022 57th International Universities Power Engineering Conference (UPEC) 2022
DOI: 10.1109/upec55022.2022.9917779
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Dump Load Allocation in Islanded Microgrid with Robust Backward\Forward Sweep and MIDACO

Abstract: Dump load (DL) allocation in droop-controlled islanded microgrid (DCIMG) is vital to consume excess generation at off-peak hours and provide voltage and frequency (𝑽𝑽-𝒇𝒇) support. Furthermore, convergence of load flow (LF) solution is necessary to determine optimal working points of any DCIMG. Proposed in this paper, two LF methods based on the famous backward/forward sweep (BFS): improved special BFS (SBFS-II) and general BFS (GBFS). The former method is based on global voltage variable spread among all d… Show more

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Cited by 2 publications
(2 citation statements)
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“…The parameter selection is recommended at the respective values to allow for the best mix between exploration, exploitation, and speed [33]. Lastly, to initialize the GBFS optimization problem [52,66], the parameters FSTOP and FOCUS were set to 10 βˆ’8 and 100, respectively. A hard-stopping criterion is chosen for MIDACO by fixing the maximum number for function evaluations, known as MAXEVAL, to 10,000.…”
Section: Resultsmentioning
confidence: 99%
“…The parameter selection is recommended at the respective values to allow for the best mix between exploration, exploitation, and speed [33]. Lastly, to initialize the GBFS optimization problem [52,66], the parameters FSTOP and FOCUS were set to 10 βˆ’8 and 100, respectively. A hard-stopping criterion is chosen for MIDACO by fixing the maximum number for function evaluations, known as MAXEVAL, to 10,000.…”
Section: Resultsmentioning
confidence: 99%
“…β€’ Jacobian-based methods-these include NR methods and their variants to solve the nonlinear system related to power flow through Jacobian matrix calculation [18,21,27]; β€’ Backward/forward methods-these use the Kirchhoff law [28,29] and radial topology to attractively solve the power flow equations based on the fixed-point method; β€’ Gauss-Zbus methods-these use an iterative process to obtain the solution of a power network through nodal matrix analysis [30,31]; β€’ Approximations-these utilize the first order Taylor expression to obtain the Jacobian matrix through nodal matrix analysis using the current injection [32,33].…”
Section: Introductionmentioning
confidence: 99%