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This analysis demonstrates advanced methods to compute TADES in graph structures, suggesting efficiency improvements for graph theory research.
This study presents novel and efficient techniques for computing the Total Absolute Difference Edge Irregularity Strength (TADES) of several well-known graph families. Specifically, the focus remains on book graphs with pentagonal pages, the hairy cycle graph, and three-regular graphs. For these increasingly complex graph structures, innovative algorithmic methods are introduced that significantly reduce the computational complexity of determining TADES, thus contributing valuable insights and advancements to the study of graph theory.
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Shabbir et al. (2024) studied this question.
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