A study on propagation depth restriction for improving the observability of electrical networks

Abstract The problem of achieving full observability in electrical networks with a limited number of measurement devices is commonly addressed using power domination theory. For path and cycle graph structures, a single Phasor Measurement Unit (PMU) is theoretically sufficient to observe all network vertices. Despite this advantage, dependence on a single PMU reduces system reliability, as unexpected device failures can result in a significant loss of observability. To address this issue, the present study focuses on enhancing observability by restricting the propagation depth to two, denoted by $$\gamma_{P(\le 2)}(G)$$ . In this article, we introduce the concept of restricted propagation depth–based power domination. A comparative analysis is made between the standard graphs with and without restricting the propagation distance. We also discuss its impact on the different IEEE bus systems such as IEEE-9, IEEE-14, IEEE-30, IEEE-39, IEEE-57, IEEE-78, IEEE-118 and IEEE-300. The results indicate that monitoring a vertex at least twice is more advantageous than the restricted power-dominating measures $$\gamma_{P(\le 2)}(G)$$ , highlighting the potential for increased efficiency in graph observability.

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Publication Details

Journal
Discover Computing
Published
2026-10-06
DOI
https://doi.org/10.1007/s10791-026-10636-6
Primary Topic
Power System Optimization and Stability
Type
article
Field-Weighted Citation Impact
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article

A study on propagation depth restriction for improving the observability of electrical networks

Kanagasabapathi Somasundaram, Gisha Marin Jose, Ahmad Asiri, K. N. Geetha
Discover Computing
Power System Optimization and Stability
article

A study on propagation depth restriction for improving the observability of electrical networks

Kanagasabapathi Somasundaram, Gisha Marin Jose, Ahmad Asiri, K. N. Geetha
article en

Abstract

Abstract The problem of achieving full observability in electrical networks with a limited number of measurement devices is commonly addressed using power domination theory. For path and cycle graph structures, a single Phasor Measurement Unit (PMU) is theoretically sufficient to observe all network vertices. Despite this advantage, dependence on a single PMU reduces system reliability, as unexpected device failures can result in a significant loss of observability. To address this issue, the present study focuses on enhancing observability by restricting the propagation depth to two, denoted by $$\gamma_{P(\le 2)}(G)$$ . In this article, we introduce the concept of restricted propagation depth–based power domination. A comparative analysis is made between the standard graphs with and without restricting the propagation distance. We also discuss its impact on the different IEEE bus systems such as IEEE-9, IEEE-14, IEEE-30, IEEE-39, IEEE-57, IEEE-78, IEEE-118 and IEEE-300. The results indicate that monitoring a vertex at least twice is more advantageous than the restricted power-dominating measures $$\gamma_{P(\le 2)}(G)$$ , highlighting the potential for increased efficiency in graph observability.

Discover ComputingVol. 29(1)
Amrita Vishwa Vidyapeetham (IN), King Khalid University (SA)
Openalex Percentile: Top 22%
Power System Optimization and Stability
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A study on propagation depth restriction for improving the observability of electrical networks — Kanagasabapathi Somasundaram, Gisha Marin Jose, et al. · Discover Computing (2026) | TGRS Research Map | TGRS