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A Bound for the Diameter of Distance-Regular Graphs
Combinatorica, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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1978
Inequalities are obtained between the various parameters of a distance-regular graph. In particular, if k1 is the valency and k2 is the number of vertices at distance two from a given vertex, then in general k1 ⩽ k2. For distance-regular graphs of diameter at least four, k1=k2 if and only if the graph is simply a circuit.
D. E. Taylor, Richard Levingston
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Inequalities are obtained between the various parameters of a distance-regular graph. In particular, if k1 is the valency and k2 is the number of vertices at distance two from a given vertex, then in general k1 ⩽ k2. For distance-regular graphs of diameter at least four, k1=k2 if and only if the graph is simply a circuit.
D. E. Taylor, Richard Levingston
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Thin Q-Polynomial Distance-Regular Graphs Have Bounded $$c_2$$
Graphs and Combinatorics, 2022Ying-Ying Tan +2 more
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On the Cheeger constant for distance-regular graphs
Journal of Combinatorial Theory - Series A, 2020Zhi Qiao, Jack Koolen, Greg Markowsky
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Distance-regular graphs with a1 or c2 at least half the valency
Journal of Combinatorial Theory - Series A, 2012Jack Koolen, Jongyook Park
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Observability in Connected Strongly Regular Graphs and Distance Regular Graphs
IEEE Transactions on Control of Network Systems, 2014Alain Kibangou
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There are only finitely many distance-regular graphs of fixed valency greater than two
Advances in Mathematics, 2015Jack Koolen
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The distance spectrum and energy of the compositions of regular graphs
Applied Mathematics Letters, 2009Dragan Stevanovic
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A valency bound for distance-regular graphs
Journal of Combinatorial Theory - Series A, 2018Zhi Qiao, Jack Koolen
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