  A graph $G$ with $p$ vertices and $q$ edges has an antimagic labelling if
there is a bijection from the graph's edge set to the label set $\left\{1,2,
\cdots, q \right\}$ such that $p$ vertices must have distinct vertex sums,
where the vertex sums are determined by adding up all the edge labels incident
to each vertex $v$ in $V(G)$. Hartsfield and Ringel \cite{Ringel1} in the book
"Pearls in Graph Theory" conjectured that every connected graph is antimagic,
with the exception of $P_2$. In this study, we identified a class of connected
graphs that lend credence to the conjecture. In this article, we proved that
the tensor product of a wheel and a star, a helm and a star, and a flower and a
star is antimagic.
