Covering and domination equivalence in ISC networks using arbitrary super subdivisions of corona graphs

Integrated Sensing and Communications (ISC) systems play a crucial role in enabling seamless data exchange between sensing devices and communication networks. This paper examines the NP-complete vertex cover problem applied to arbitrary super subdivisions of corona product graphs with cubic graphs. It is established that the domination and covering parameters are equivalent for this class of graphs. Furthermore, the relationship between modular multiplicative divisor (MMD) labeling, domination and covering parameters is investigated, with possible exceptions identified in odd arbitrary super subdivisions. By modeling ISC scenarios using graph representations, where vertices denote sensors or communication nodes and edges represent connectivity, this study provides insights into optimizing resource allocation, minimizing energy consumption and enhancing network efficiency.

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Publication Details

Journal
Discrete Mathematics Algorithms and Applications
Published
2025-04-05
DOI
https://doi.org/10.1142/s1793830925500715
Primary Topic
Interconnection Networks and Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

Covering and domination equivalence in ISC networks using arbitrary super subdivisions of corona graphs

D Angel
Discrete Mathematics Algorithms and Applications
Interconnection Networks and Systems
article

Covering and domination equivalence in ISC networks using arbitrary super subdivisions of corona graphs

D Angel
article en

Abstract

Integrated Sensing and Communications (ISC) systems play a crucial role in enabling seamless data exchange between sensing devices and communication networks. This paper examines the NP-complete vertex cover problem applied to arbitrary super subdivisions of corona product graphs with cubic graphs. It is established that the domination and covering parameters are equivalent for this class of graphs. Furthermore, the relationship between modular multiplicative divisor (MMD) labeling, domination and covering parameters is investigated, with possible exceptions identified in odd arbitrary super subdivisions. By modeling ISC scenarios using graph representations, where vertices denote sensors or communication nodes and edges represent connectivity, this study provides insights into optimizing resource allocation, minimizing energy consumption and enhancing network efficiency.

Discrete Mathematics Algorithms and Applications
Sathyabama Institute of Science and Technology (IN)
Openalex Percentile: Top 94%
Interconnection Networks and Systems
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Covering and domination equivalence in ISC networks using arbitrary super subdivisions of corona graphs — D Angel · Discrete Mathematics Algorithms and Applications (2025) | TGRS Research Map | TGRS