Results 1 to 10 of about 11,127 (100)
Signless normalized Laplacian for hypergraphs [PDF]
The spectral theory of the normalized Laplacian for chemical hypergraphs is further investigated. The signless normalized Laplacian is introduced and it is shown that its spectrum for classical hypergraphs coincides with the spectrum of the normalized ...
Eleonora Andreotti, Raffaella Mulas
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Regular Single Valued Neutrosophic Hypergraphs [PDF]
In this paper, we define the regular and totally regular single valued neutrosophic hypergraphs, and discuss the order and size along with properties of regular and totally regular single valued neutrosophic hypergraphs.
Muhammad Aslam Malik +3 more
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Regular Bipolar Single Valued Neutrosophic Hypergraphs [PDF]
In this paper, we define the regular and totally regular bipolar single valued neutrosophic hypergraphs, and discuss the order and size along with properties of regular and totally regular bipolar single valued neutrosophic hypergraphs. We extend work on
Muhammad Aslam Malik +3 more
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Complex Neutrosophic Hypergraphs: New Social Network Models
A complex neutrosophic set is a useful model to handle indeterminate situations with a periodic nature. This is characterized by truth, indeterminacy, and falsity degrees which are the combination of real-valued amplitude terms and complex-valued phase ...
Muhammad Akram +2 more
exaly +3 more sources
Recursively Constructed Uniform Hypergraphs
In this work, we introduce and study a generalization for r-uniform hypergraphs of complement-reducible graphs, the so-called co-graphs. The operations for r-join-hypergraphs are the binary disjoint union of two given r-join-hypergraphs and the r-nary ...
Frank Gurski +2 more
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Topological invariants are numerical parameters of graphs or hypergraphs that indicate its topology and are known as graph or hypergraph invariants. In this paper, topological indices of hypergraphs such as Wiener index, degree distance index and Gutman ...
Sakina Ashraf +3 more
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Resolvability in Hypergraphs [PDF]
This article presents an extension of the study of metric and partition dimension to hypergraphs. We give sharp lower bounds for the metric and partition dimension of hypergraphs in general and give exact values under specified ...
Javaid, Imran +3 more
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Hypergraph and Uncertain Hypergraph Representation Learning Theory and Methods
With the advent of big data and the information age, the data magnitude of various complex networks is growing rapidly. Many real-life situations cannot be portrayed by ordinary networks, while hypergraphs have the ability to describe and characterize ...
Liyan Zhang +5 more
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Sharp Bounds on the Spectral Radii of Uniform Hypergraphs concerning Diameter or Clique Number
In this paper, we defined two classes of hypergraphs, hyperbugs and kite hypergraphs. We show that balanced hyperbugs maximize the spectral radii of hypergraphs with fixed number of vertices and diameter and kite hypergraphs minimize the spectral radii ...
Qiannan Niu, Haizhen Ren, Lei Zhang
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On Clustering Detection Based on a Quadratic Program in Hypergraphs
A proper cluster is usually defined as maximally coherent groups from a set of objects using pairwise or more complicated similarities. In general hypergraphs, clustering problem refers to extraction of subhypergraphs with a higher internal density, for ...
Qingsong Tang
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