A Modification of Newton–Raphson Power Flow for Using in LV Distribution System

The Newton–Raphson (NR) method is still frequently applied for computing load flow (LF) due to its precision and quadratic convergence properties. To compute LF in a low voltage distribution system (LVDS) with unbalanced topologies, each branch model in the LVDS can be simplified by defining the neu...

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Autores principales: Anuwat Chanhome, Surachai Chaitusaney
Formato: article
Lenguaje:EN
Publicado: MDPI AG 2021
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Acceso en línea:https://doaj.org/article/2e2cd527ba56436086c1191201987ec6
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spelling oai:doaj.org-article:2e2cd527ba56436086c1191201987ec62021-11-25T17:27:07ZA Modification of Newton–Raphson Power Flow for Using in LV Distribution System10.3390/en142276001996-1073https://doaj.org/article/2e2cd527ba56436086c1191201987ec62021-11-01T00:00:00Zhttps://www.mdpi.com/1996-1073/14/22/7600https://doaj.org/toc/1996-1073The Newton–Raphson (NR) method is still frequently applied for computing load flow (LF) due to its precision and quadratic convergence properties. To compute LF in a low voltage distribution system (LVDS) with unbalanced topologies, each branch model in the LVDS can be simplified by defining the neutral and ground voltages as zero and then using Kron’s reduction to transform into a 3 × 3 branch matrix, but this decreases accuracy. Therefore, this paper proposes a modified branch model that is also reduced into a 3 × 3 matrix but is derived from the impedances of the phase-A, -B, -C, neutral, and ground conductors together with the grounding resistances, thereby increasing the accuracy. Moreover, this paper proposes improved LF equations for unbalanced LVDS with both PQ and PV nodes. The improved LF equations are based on the polar-form power injection approach. The simulation results show the effectiveness of the modified branch model and the improved LF equations.Anuwat ChanhomeSurachai ChaitusaneyMDPI AGarticlebranch modeldistribution systemNewton–Raphson methodunbalancedTechnologyTENEnergies, Vol 14, Iss 7600, p 7600 (2021)
institution DOAJ
collection DOAJ
language EN
topic branch model
distribution system
Newton–Raphson method
unbalanced
Technology
T
spellingShingle branch model
distribution system
Newton–Raphson method
unbalanced
Technology
T
Anuwat Chanhome
Surachai Chaitusaney
A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
description The Newton–Raphson (NR) method is still frequently applied for computing load flow (LF) due to its precision and quadratic convergence properties. To compute LF in a low voltage distribution system (LVDS) with unbalanced topologies, each branch model in the LVDS can be simplified by defining the neutral and ground voltages as zero and then using Kron’s reduction to transform into a 3 × 3 branch matrix, but this decreases accuracy. Therefore, this paper proposes a modified branch model that is also reduced into a 3 × 3 matrix but is derived from the impedances of the phase-A, -B, -C, neutral, and ground conductors together with the grounding resistances, thereby increasing the accuracy. Moreover, this paper proposes improved LF equations for unbalanced LVDS with both PQ and PV nodes. The improved LF equations are based on the polar-form power injection approach. The simulation results show the effectiveness of the modified branch model and the improved LF equations.
format article
author Anuwat Chanhome
Surachai Chaitusaney
author_facet Anuwat Chanhome
Surachai Chaitusaney
author_sort Anuwat Chanhome
title A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
title_short A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
title_full A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
title_fullStr A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
title_full_unstemmed A Modification of Newton–Raphson Power Flow for Using in LV Distribution System
title_sort modification of newton–raphson power flow for using in lv distribution system
publisher MDPI AG
publishDate 2021
url https://doaj.org/article/2e2cd527ba56436086c1191201987ec6
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