Cyclic branched coverings of lens spaces

Some infinite family is constructed of orientable three-dimensional closed manifolds $M_n(p,q)$, where $n\ge2$, $p\ge3$, $0<q<p$, and $(p,q)=1$, such that $M_n(p,q)$ is an $n$-fold cyclic covering of the lens space $L(p,q)$ branched over a two-component link.