  Perfect state transfer is significant in quantum communication networks.
There are very few graphs having this property. So, it is useful to find some
new graphs having perfect state transfer. A good way to construct new graphs is
by forming NEPS. It is known that the graph $P_{3}$ exhibits perfect state
transfer and so we investigate some NEPS of the path $P_{3}$. A sufficient
condition is found for a NEPS of $P_{3}$ to have perfect state transfer. Using
these NEPS, some other graphs are constructed having perfect state transfer. We
also prove that for every $n\in \Nl\setminus \left\lbrace 1\right\rbrace$ and
any odd positive integer $k< n$, there is a basis $\Omega$ such that
$NEPS(P_{3},\ldots, P_{3};\Omega)$ is connected and exhibits perfect state
transfer.
