  In this paper, we define $A_{\vartheta _{1},\vartheta
_{2}}^{p,1,q,r}\left(G\right) $ to be space of all functions in $\left(
L_{\vartheta_{1}}^{p},\ell ^{1}\right) $ whose Fourier transforms belong to
$\left( L_{\vartheta _{2}}^{q},\ell ^{r}\right) .$ Moreover, we consider the
basic and advance properties of this space including Banach algebra,
translation invariant, Banach module, a generalized type of Segal algebra etc.
Also, we study some inclusions, compact embeddings in sense to weights and
further discuss multipliers of this space.
