Results 21 to 30 of about 923,481 (280)
Fault-Tolerant Partition Resolvability of Cyclic Networks
Journal of Mathematics, 2021 Graph invariants provide an amazing tool to analyze the abstract structures of networks. The interaction and interconnection between devices, sensors, and service providers have opened the door for an eruption of mobile over the web applications ...
Kamran Azhar +3 more
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Star metric dimension of complete, bipartite, complete bipartite and fan graphs
International Journal of Trends in Mathematics Education Research, 2022 One of the topics in graph theory that is interesting and developed continuously is metric dimension. It has some new variation concepts, such as star metric dimension.
Reni Umilasari +2 more
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Comparative Study of Prism Octahedron Network via Eccentric Invariants
Journal of Chemistry, 2023 Topological indices are empirical features of graphs that characterize the topology of the graph and, for the most part, are graph independent. An important branch of graph theory is chemical graph theory.
Haidar Ali +5 more
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On the Dominant Local Resolving Set of Vertex Amalgamation Graphs
Cauchy: Jurnal Matematika Murni dan Aplikasi, 2023 Basically, the new topic of the dominant local metric dimension which be symbolized by Ddim_l (H) is a combination of two concepts in graph theory, they were called the local metric dimension and dominating set. There are some terms in this topic that is
Reni Umilasari +3 more
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Dimensi Metrik Kuat Lokal Graf Hasil Operasi Kali Kartesian
Contemporary Mathematics and Applications (ConMathA), 2020 The strong local metric dimension is the development result of a strong metric dimension study, one of the study topics in graph theory. Some of graphs that have been discovered about strong local metric dimension are path graph, star graph, complete ...
Nurma Ariska Sutardji +2 more
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On the Edge Metric Dimension of Certain Polyphenyl Chains
Journal of Chemistry, 2021 The most productive application of graph theory in chemistry is the representation of molecules by the graphs, where vertices and edges of graphs are the atoms and valence bonds between a pair of atoms, respectively.
Muhammad Ahsan +5 more
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Applied Sciences, 2020 This paper discusses an approach developed for exploiting the local elementary movements of evolution to study complex networks in terms of shared common embedding and, consequently, shared fractal properties. This approach can be useful for the analysis
M. Babič, J. Mihelic, M. Calì
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Graph fractal dimension and the structure of fractal networks
J. Complex Networks, 2020 Fractals are geometric objects that are self-similar at different scales and whose geometric dimensions differ from so-called fractal dimensions. Fractals describe complex continuous structures in nature.
P. Skums, L. Bunimovich
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The spectral dimension of simplicial complexes: a renormalization group theory [PDF]
Journal of Statistical Mechanics: Theory and Experiment, 2019 Simplicial complexes are increasingly used to study complex system structures and dynamics including diffusion, synchronization and epidemic spreading. The spectral dimension of the graph Laplacian is known to determine the diffusion properties at long ...
G. Bianconi, S. Dorogovtsev
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THE GRAPH-REPRESENTATION APPROACH TO TOPOLOGICAL FIELD THEORY IN 2 + 1 DIMENSIONS [PDF]
International Journal of Modern Physics A, 1992 An alternative definition of topological quantum field theory in 2 + 1 dimensions is discussed. The fundamental objects in this approach are not gauge fields as in the usual approach, but nonlocal observables associated with graphs. The classical theory of graphs is defined by postulating a simple diagrammatic rule for computing the Poisson bracket of
openaire +6 more sources