most citedAn Erdős-Ko-Rado theorem in general linear groups

2 citations · 5 across the 11 of their papers we have counts for

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math.CO20111 cited

On the metric dimension of line graphs

Min Feng, Min Xu, Kaishun Wang

Let be a (di)graph. A set of vertices in is a \emph{resolving set} of if every vertex of is uniquely determined by its vector of distances to all the vertic…

math.CO20112 cited

An Erdős-Ko-Rado theorem in general linear groups

Jun Guo, Kaishun Wang

Let be the symmetric group on points. Deza and Frankl [M. Deza and P. Frankl, On the maximum number of permutations with given maximal or minimal distance, J. Combin. The…

math.CO2011

Fissioned triangular schemes via sharply 3-transitive groups

Jianmin Ma, Kaishun Wang

n [D. de Caen, E.R. van Dam. Fissioned triangular schemes via the cross-ratio, {Europ. J. Combin.}, 22 (2001) 297-301], de Caen and van Dam constructed a fission scheme $\FT(q+1)$

math.CO2011

The smallest one-realization of a given set

Ping Zhao, Kefeng Diao, Kaishun Wang

For any set of positive integers, a mixed hypergraph is a realization of if its feasible set is , furthermore, is a one-realization of if it is…

math.CO2011

Suborbits of a point stabilizer in the orthogonal group on the last subconstituent of orthogonal dual polar graphs

Fenggao Li, Kaishun Wang, Jun guo +1

As one of the serial papers on suborbits of point stabilizers in classical groups on the last subconstituent of dual polar graphs, the corresponding problem for orthogonal dual pol…

math.CO20111 cited

t-singular linear spaces

Jun Guo, Kaishun Wang, Fenggao Li

As a generalization of singular linear spaces, we introduce the concept of t-singular linear spaces, make some anzahl formulas of subspaces, and determine the suborbits of t-singul…