most citedA note on the Brush Numbers of Mycielski Graphs,

1 citations · 4 across the 6 of their papers we have counts for

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6 papers

math.CO20151 cited

A note on the Brush Numbers of Mycielski Graphs,

Johan Kok, Susanth C, Sunny Joseph Kalayathankal

The concept of the brush number was introduced for a simple connected undirected graph . The concept will be applied to the Mycielskian graph of a simple connect…

math.CO20151 cited

Contemplating on Brush Numbers of Mycielski Jaco Graphs,

Johan Kok, Susanth C., Sunny Joseph Kalayathankal

The concept of the brush number was introduced for a simple connected undirected graph . The concept will be applied to the Mycielski Jaco graph $μ(J_n(1)), n \in \Bbb…

math.CO2014

Introduction to the McPherson number, of a simple connected graph

Johan Kok, Susanth C

The concept of the \emph{McPherson number} of a simple connected graph on vertices denoted by , is introduced. The recursive concept, called the \emph{McPherson recur…

math.CO2014

Contemplating some invariants of the Jaco Graph,

Johan Kok, Susanth C

Kok et.al. [7] introduced Jaco Graphs (\emph{order 1}). In this essay we present a recursive formula to determine the \emph{independence number} with, $\Bbb…

math.CO20141 cited

The Sum and Product of Independence Numbers of Graphs and their Line Graphs

Susanth C, Sunny Joseph Kalayathankal

The bounds on the sum and product of chromatic numbers of a graph and its complement are known as Nordhaus-Gaddum inequalities. In this paper, we study the bounds on the sum and pr…

math.CO20141 cited

The Sum and Product of Chromatic Numbers of Graphs and their Line Graphs

Sunny Joseph Kalayathankal, Susanth C

A Nordhaus-Gaddum-type result is a (tight) lower or upper bound on the sum or product of a parameter of a graph and its complement. In this paper some variations are considered. Fi…