  In this note, we first prove that the degenerate cyclotomic Yokonuma-Hecke
algebra $Y_{r,n}^{d}$ is cellular by constructing an explicit cellular basis.
We then develop the fusion procedure for $Y_{r,n}^{d}$, that is, a complete set
of pairwise orthogonal primitive idempotents for $Y_{r,n}^{d}$ is defined by
consecutive evaluations of a certain rational function.
