activity
20152019
most citedA lower bound on the zero forcing number

36 citations · 53 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2019

Embedding onto Wheel-like Networks

R. Sundara Rajan, T. M. Rajalaxmi, Sudeep Stephen +2

One of the important features of an interconnection network is its ability to efficiently simulate programs or parallel algorithms written for other architectures. Such a simulatio…

math.CO2017★ 5 cited

Zero forcing in iterated line digraphs

Daniela Ferrero, Thomas Kalinowski, Sudeep Stephen

Zero forcing is a propagation process on a graph, or digraph, defined in linear algebra to provide a bound for the minimum rank problem. Independently, zero forcing was introduced…

cs.DM2017★ 2 cited

The metric dimension of the circulant graph

Cyriac Grigorious, Thomas Kalinowski, Joe Ryan +1

Let be a connected graph and let denote the distance between vertices . A metric basis for is a set of minimum cardinality such tha…

cs.DM2016★ 4 cited

On the power domination number of de Bruijn and Kautz digraphs

Cyriac Grigorious, Thomas Kalinowski, Joe Ryan +1

Let be a directed graph without parallel arcs, and let be a set of vertices. Let the sequence be defined a…

math.CO2016★ 36 cited

A lower bound on the zero forcing number

Randy Davila, Thomas Kalinowski, Sudeep Stephen

In this note, we study a dynamic vertex coloring for a graph . In particular, one starts with a certain set of vertices black, and all other vertices white. Then, at each time s…

math.CO2016★ 6 cited

Minimum rank and zero forcing number for butterfly networks

Daniela Ferrero, Cyriac Grigorious, Thomas Kalinowski +2

The minimum rank of a simple graph is the smallest possible rank over all symmetric real matrices whose nonzero off-diagonal entries correspond to the edges of . Using t…

math.CO2015

On the Partition Dimension of Circulant Graphs

Cyriac Grigorious, Sudeep Stephen, Bharati Rajan +2

For a vertex of a connected graph and a subset of , the distance between and is defined by For an ordered \emph{k}-part…