Geometric properties of $ q $-spiral-like with respect to $ (\ell, \jmath) $-symmetric points

Abstract

<abstract><p>In this paper, the concepts of $ (\ell, \jmath) $-symmetrical functions and the concept of $ q $-calculus are combined to define a new subclasses defined in the open unit disk. In particular. We look into a convolution property, and we'll use the results to look into our task even more, we deduce the sufficient condition, coefficient estimates investigate related neighborhood results for the class $ \mathcal{S}^{\ell, \jmath}_q(\lambda) $ and some interesting convolution results are also pointed out.</p></abstract>