Results 71 to 80 of about 2,268 (146)
Edge-Dual Graph Preserving Sign Prediction for Signed Social Networks
Though existing works of sign prediction have reasonable prediction performances, they suffer from the data sparseness problem, especially for the negative link prediction.
Weiwei Yuan +3 more
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Signed star (k,k)-domatic number of a graph [PDF]
Let \(G\) be a simple graph without isolated vertices with vertex set \(V(G)\) and edge set \(E(G)\) and let \(k\) be a positive integer. A function \(f:E(G)\longrightarrow \{-1, 1\}\) is said to be a signed star \(k\)-dominating function on \(G\) if ...
S. M. Sheikholeslami, L. Volkmann
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On the Powers of Signed Graphs
A signed graph is an ordered pair $Σ=(G,σ),$ where $G=(V,E)$ is the underlying graph of $Σ$ with a signature function $σ:E\rightarrow \{1,-1\}$. In this article, we define $n^{th}$ power of a signed graph and discuss some properties of these powers of signed graphs.
T V, Shijin, K A, Germina, K, Shahul
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In this paper, the study of sum signed graphs is continued. The balancing and switching nature of the graphs are analyzed. The concept of \(rna\) number is revisited and an important relation between the number and its complement is established.
Athira P. Ranjith +1 more
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Homomorphisms of planar signed graphs to signed projective cubes [PDF]
We conjecture that every signed graph of unbalanced girth 2g, whose underlying graph is bipartite and planar, admits a homomorphism to the signed projective cube of dimension 2g1.
Reza Naserasr +2 more
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AbstractA class of signed digraphs which arises naturally, in the theory of sign solvable linear systems is introduced. Several results are obtained concerning the structure of such graphs. Also an application is made revealing much of the structure of matrices of sign-solvable systems.
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On equienergetic signed graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mushtaq A. Bhat, Shariefuddin Pirzada
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On signed degrees in signed graphs [PDF]
A graph is called signed if there is a designation of its edges as either positive or negative. The signed degree of a vertex \(v\) is the number of positive edges through \(v\) less the number of negative edges through \(v\). The degree sequence consists of signed degrees of all vertices in nonincreasing order.
Chartrand, Gary +3 more
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Diagonal Forms, Linear Algebraic Methods and Ramsey-Type Problems [PDF]
This thesis focuses mainly on linear algebraic aspects of combinatorics. Let N_t(H) be an incidence matrix with edges versus all subhypergraphs of a complete hypergraph that are isomorphic to H. Richard M.
Wong, Wing Hong Tony
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Laplacian Spectral Properties of Signed Circular Caterpillars
A circular caterpillar of girth $n$ is a graph such that the removal of all pendant vertices yields a cycle $C_n$ of order $n$. A signed graph is a pair $\Gamma=(G, \sigma)$, where $G$ is a simple graph and $\sigma: E(G) \rightarrow \{+1, -1\}$ is the ...
Maurizio Brunetti
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