Vivian Mukungunugwa

most citedCharacteristics of Finite Jaco Graphs,

J_{n} (1), n \in N

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

collaborators

4 papers

math.CO2014

A note on the number of edges of the Jaco Graph, $J_n(1), n \in \Bbb N

Johan Kok, Vivian Mukungunugwa

Kok et.al. [3] introduced Jaco Graphs \emph{(order 1)}. It is hoped that as a special case, a closed formula can be found for the number of edges of a finite Jaco Graph $J_{n} (1)$ . H…

math.CO2014

A note on $f^{\pm}$ -Zagreb indices in respect of Jaco Graphs, $J_{n} (1), n \in N$ and the introduction of Khazamula irregularity

Johan Kok, Vivian Mukungunugwa

The topological indices $i r r (G)$ related to the \emph{first Zagreb index,} $M_{1} (G)$ and the \emph{second Zagreb index,} $M_{2} (G)$ are the oldest irregularity measures researched. Al…

math.CO2014

Characteristics of Jaco Graphs, $J_{\infty} (a), a \in N$

Johan Kok, Paul Fisher, Bettina Wilkens +2

We introduce the concept of a family of finite directed graphs (order a) which are directed graphs derived from an infinite directed graph (order a), called the a-root digraph. The…

math.CO2014★ 1 cited

Characteristics of Finite Jaco Graphs, $J_{n} (1), n \in N$

Johan Kok, Paul Fisher, Bettina Wilkens +2

We introduce the concept of a family of finite directed graphs (order 1) which are directed graphs derived from an infinite directed graph (order 1), called the 1-root digraph. The…

A note on the number of edges of the Jaco Graph, $J_n(1), n \in \Bbb N

A note on f±-Zagreb indices in respect of Jaco Graphs, Jn​(1),n∈N and the introduction of Khazamula irregularity

Characteristics of Jaco Graphs, J∞​(a),a∈N

Characteristics of Finite Jaco Graphs, Jn​(1),n∈N

A note on $f^{\pm}$ -Zagreb indices in respect of Jaco Graphs, $J_{n} (1), n \in N$ and the introduction of Khazamula irregularity

Characteristics of Jaco Graphs, $J_{\infty} (a), a \in N$

Characteristics of Finite Jaco Graphs, $J_{n} (1), n \in N$