Attack and defense networks in a student social system. [PDF]
Morales-Huitrón A +3 more
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Contextual stressors and multidimensional mental health among university students during the COVID-19 period: a construct-level network analysis. [PDF]
Cui Z +8 more
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Life skills evaluation in a kindergarten special education classroom. [PDF]
Torelli JN +5 more
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Clusterin protects against HFpEF by inhibiting UCHL1-mediated NLRP3 deubiquitylation and inflammasome activation. [PDF]
Yu J +10 more
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Associations of perceived teacher-student relationship and friendship quality with adolescents' interest in physical education: a latent profile analysis. [PDF]
Chen X, Huang W, Hu C.
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Degrees of Vertices in a Friendship Graph [PDF]
AbstractA friendship graph is a graph in which every two distinct vertices have exactly one common adjacent vertex (called a neighbour). Finite friendship graphs have been characterized by Erdós, Rényi and Sós [2]: Each finite friendship graph Fn which consists of n edge disjoint triangles such that all n>1 triangles have one vertex in common (F1 is
Anton Kotzig
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Symmetric graph designs on friendship graphs
Journal of Combinatorial Designs, 2000A symmetric graph design with parameters \((n,G,\lambda; F)\) is a set \(\{G_1,G_2,\dots, G_n\}\) of spanning subgraphs of \(K_n\) such that (a) \(G_i\simeq G\) for \(i= 1,2,\dots, n\); (b) any edge of \(K_n\) is contained in exactly \(\lambda\) subgraphs \(G_i\); and (c) \(G_i\cap G_j\simeq F\) for \(i,j= 1,2,\dots, n\), \(i\neq j\).
Fronček, Dalibor, Rosa, Alexander
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A study of a time-graph friendship model
2011 IEEE International Symposium on a World of Wireless, Mobile and Multimedia Networks, 2011Modeling friendship is a challenging task in social networking given the opportunistic behavior of human relationships that is hard to model. In this paper a simple two-state markov chain model is introduced attempting to give further insight on friendship and particularly how relations evolve as time passes, given that the corresponding graph is a ...
Konstantinos Oikonomou
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Irregular colorings of friendship graph families
Journal of Discrete Mathematical Sciences and Cryptography, 2020In this paper, we acquired the irregular chromatic number for the following graphs: M( fn), T( fn), C( fn), L( fn), M(DFn), T(DFn), L(DFn), C(DFn), M(SFn), T(SFn), L(SFn), C(SFn).
A Rohini, M Venkatachalam
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