2021
DOI: 10.1016/j.amc.2020.125714
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Non-hamiltonian graphs in which every edge-contracted subgraph is hamiltonian

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Cited by 4 publications
(11 citation statements)
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“…To generate networks with desired topology and attributes, the existing SNSs simulate the unobservable (represented with a ) and partially observable network components (represented with a ) based on the observable network components (represented with a ) and an inner rule that directs the network growth (see Table 1). [6], [20], [80], [24], [2], [3], [71], [73], [69], [22], [54], [9], [10], [83], [59], [33], [1], [39], [32], [57], [11], [30], [23], [31] Hybrid [53], [36], [5], [74], [4], [7], [8], [72], [55] [49], [52], [79], [50] [75], [34], [29] [28], [76] [15], [18] As is shown in Table 1, the simulated networks are built with purely simulated topology and attributes, dealing with the unobservability problem of all network components for the analysis of the topological features [1,6,…”
Section: Current State-of-the-art Of Social Network Simulatorsmentioning
confidence: 99%
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“…To generate networks with desired topology and attributes, the existing SNSs simulate the unobservable (represented with a ) and partially observable network components (represented with a ) based on the observable network components (represented with a ) and an inner rule that directs the network growth (see Table 1). [6], [20], [80], [24], [2], [3], [71], [73], [69], [22], [54], [9], [10], [83], [59], [33], [1], [39], [32], [57], [11], [30], [23], [31] Hybrid [53], [36], [5], [74], [4], [7], [8], [72], [55] [49], [52], [79], [50] [75], [34], [29] [28], [76] [15], [18] As is shown in Table 1, the simulated networks are built with purely simulated topology and attributes, dealing with the unobservability problem of all network components for the analysis of the topological features [1,6,…”
Section: Current State-of-the-art Of Social Network Simulatorsmentioning
confidence: 99%
“…[74], [79], [9], [10], [52], [83], [59], [33], [1], [39], [32], [57], [11], [30], [23], [31] [86], [84], [77], [78], [68], [27] G2a [40], [14] G2b [34], [69], [4], [7], [8], [72], [28], [76], [45], [15], [50] [29], [43], [22], [13] [51], [44] G3 [65] [46], [26], [66] Generation 1 (G1) of models focuses on dynamic process on static networks (see Table 2 and Fig. 1).…”
Section: G1mentioning
confidence: 99%
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“…For a survey on hypohamiltonian graphs, see Holton and Sheehan [14]. A subclass of k $k$‐graphs in which the exceptional vertices form an independent set is being studied in [12]. Various famous graphs have circumference one less than their order and are thus k $k$‐graphs, for example, Petersen's and Coxeter's graph (both k=0 $k=0$), Tietze's graph (k=3 $k=3$), Grinberg's graph (k=4 $k=4$, see Grünbaum [13]), Herschel's graph and the Goldner–Harary graph (both k=5 $k=5$, see Corollary 2), Kirkman's graph (k=6 $k=6$), the Tutte graph (k=13 $k=13$), the Lederberg–Bosák–Barnette graph (k=14 $k=14$, see Neyt [20]), Meredith's graph (k=40 $k=40$), and many but not all small snarks [7].…”
Section: Introductionmentioning
confidence: 99%