  This paper presents a discussion on $p$-adic multiframe by means of its
wavelet structure, called as multiframelet, which is build upon $p$-adic
wavelet construction. Multiframelets create much excitement in mathematicians
as well as engineers on account of its tremendous potentiality to analyze
rapidly changing transient signals. Moreover, multiframelets can produce more
accurately localized temporal and frequency information, due to this fact it
produce a methodology to reconstruct signals by means of decomposition
technique. Various properties of multiframelet sequence in
$L^{2}(\mathbb{Q}_{p})$ have been analyzed. Furthermore, multiframelet set in
$\mathbb{Q}_{p}$ has been engendered and scrutinized.
