In this study, we familiarise a novel class of Janowski‐type star‐like functions of complex
order with regard to (j, k)‐symmetric points based on quantum calculus by subordinating …

This investigation is on a set SN∗ q (n, τ; η) of q-starlike functions defined by using a newly
defined q-analogue of Al-Oboudi-Al-Qahtani integral operator along with subordination and …

Recently, the properties of analytic functions have been mainly discussed by means of a
fuzzy subset and aq-difference operator. We define certain new subclasses of analytic …

We define R cb (t; ψ) a subclass of analytic functions using a differential characterization
(related to a class of starlike functions) subordinate to ψ (z), where ψ maps unit disc U onto a …

Quasi-subordination which is an extension of the majorization and subordination principle,
has been used to define a subclass of Bazilevic functions of complex order. Various classes …

We have introduced a comprehensive subclass of analytic functions with respect to (j, k)-
symmetric points. We have obtained the interesting coefficient bounds for the newly defined …

Recently, the properties of analytic functions have been mainly discussed by means of a
fuzzy subset and a q-difference operator. We define certain new subclasses of analytic …

In this article, we introduce another new subclass by using $ q $-analogue of the Noor
operator and based on it we investigate a subclass with fixed finitely many coefficients for …

With primary motive to unify and extend the various well-known studies, we define a new
family of differential operator using the $ q $-analogue of the generalized $ M $-series. The …

In this paper, we introduce and investigate two new subclasses of p-valent analytic functions
of complex order defined by using qp-valent Bernardi integral operator. Also we obtain …