Results 201 to 210 of about 8,394 (255)
The mosaic memory of large language models. [PDF]
Shilov I, Meeus M, de Montjoye YA.
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Information Sciences, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Muhammad Akram
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Muhammad Akram
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On automorphisms of fuzzy graphs
Pattern Recognition Letters, 1989Abstract We introduce some definitions for fuzzy graphs and provide examples to explain various notions introduced. We show that every fuzzy group can be imbedded in a fuzzy group of the group of automorphisms of some fuzzy graph.
Kiran R Bhutani
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IEEE Transactions on Fuzzy Systems, 2015
Fuzzy planar graph is a very important subclass of fuzzy graph. In this paper, two types of edges are mentioned for fuzzy graphs: effective edges and considerable edges. In addition, a comparative study between Kuratowski's graphs and fuzzy planar graph is made. A new concept of a strong fuzzy planar graph is introduced.
Sovan Samanta, Madhumangal Pal
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Fuzzy planar graph is a very important subclass of fuzzy graph. In this paper, two types of edges are mentioned for fuzzy graphs: effective edges and considerable edges. In addition, a comparative study between Kuratowski's graphs and fuzzy planar graph is made. A new concept of a strong fuzzy planar graph is introduced.
Sovan Samanta, Madhumangal Pal
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Domination in fuzzy graphs – I
Pattern Recognition Letters, 1998The concept of fuzzy graph was introduced by A. Rosenfeld. A fuzzy graph \(G=(\sigma,\mu)\) is given by the vertex set \(V\) and by two functions \(\sigma:V \to[0,1]\) and \(\mu:E\to[0,1]\) such that \(\mu(xy)= \mu((x,y)) \leq\sigma (x) \wedge\sigma (y)\) for any two vertices \(x,y\) of \(V\); the symbol \(E\) denotes the set of all two-element subsets
A Somasundaram
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Fuzzy domination in fuzzy graphs
Journal of Intelligent & Fuzzy Systems, 2023Let G = (V, μ, σ) be a fuzzy graph on a finite set V. A fuzzy subset μ′ of μ is called a fuzzy dominating set of G if, μ ′ ( v ) + ∑ x ∈ V ( σ ( x , v ) ∧ μ ′ ( x ) ) ≥ μ ( v ) for every v ∈ V . Fuzzy domination number γfz is defined accordingly. In this paper we initiate a study of this parameter.
A. Lekha, K. S. Parvathy
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Journal of Intelligent & Fuzzy Systems, 2023
Tolerance graphs were introduced in 1982 by M. C. Golumbic and C. L. Monma as a generalization of interval graphs. In this paper, we introduce tolerance fuzzy graphs as a generalization of tolerance graphs, and apply them to a modeling of a transmission of airborne diseases.
Dean Crnkovic, Andrea Svob
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Tolerance graphs were introduced in 1982 by M. C. Golumbic and C. L. Monma as a generalization of interval graphs. In this paper, we introduce tolerance fuzzy graphs as a generalization of tolerance graphs, and apply them to a modeling of a transmission of airborne diseases.
Dean Crnkovic, Andrea Svob
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