output
20062026
most citedA Significant Population of Very Luminous Dust-Obscured Galaxies at Redshift z ~ 2

303 citations

Showing math.COShow all

7 papers · 1 filter

math.CO2020

The Steiner Wiener index of trees with a given segment sequence

Jie Zhang, Hua Wang, Xiao-Dong Zhang

The Steiner distance of vertices in a set is the minimum size of a connected subgraph that contain these vertices. The sum of the Steiner distances over all sets of cardina…

math.CO2020

The expected subtree number index in random polyphenylene and spiro chains

Yu Yang, Xiao-Jun Sun, Jia-Yi Cao +2

Subtree number index of a graph is the number of nonempty subtrees of . It is a structural and counting based topological index that has received more and mo…

math.CO2019

Variations of the eccentricity and their properties in trees

Ya-Hong Chen, Hua Wang, Xiao-Dong Zhang

Motivated from the study of eccentricity, center, and sum of eccentricities in graphs and trees, we introduce several new distance-based global and local functions based on the sma…

math.CO2019

Finite Rogers--Ramanujan type identities

Andrew V. Sills

Polynomial generalizations of all 130 of the identities in Slater's list of identities of the Rogers-Ramanujan type are presented. Furthermore, duality relationships among many of…

math.CO20183 cited

A partition bijection related to the Rogers--Selberg identities and Gordon's theorem

Andrew V. Sills

We provide a bijective map from the partitions enumerated by the series side of the Rogers-Selberg mod 7 identities onto partitions associated with a special case of Basil Gordon's…

math.CO2017

Tight Nordhaus-Gaddum-type upper bound for total-rainbow connection number of graphs

Wenjing Li, Xueliang Li, Colton Magnant +1

A graph is said to be \emph{total-colored} if all the edges and the vertices of the graph are colored. A total-colored graph is \emph{total-rainbow connected} if any two vertices o…