By utilizing the concept of the q-fractional derivative operator and bi-close-to-convex
functions, we define a new subclass of A, where the class A contains normalized analytic …

As a powerful tool for models of quantum computing, q-calculus has drawn the attention of
many researchers in the discipline of special functions. In this paper, we present new …

We propose two accurate and efficient spectral collocation techniques based on a (novel)
domain-splitting strategy to handle a nonlinear fractional system consisting of three ODEs …

In this article, we introduce and study a new q-fractional integral operator which essentially
stems from a successive application of the Srivastava-Owa operator of fractional integration …

In this paper, we introduce general sequence of twice-iterated Δ w-(degenerate) Gould–
Hopper Appell polynomials (TI-DGHAP) via discrete Δ w-Gould–Hopper Appell convolution …

Symmetry | Free Full-Text | A New Subclass of Analytic Functions Associated with the q-Derivative
Operator Related to the Pascal Distribution Series Previous Article in Journal A Simple …

The generalized hypergeometric functions in one and several variables and their natural
generalizations appear in many mathematical problems and their applications. The …

In this research article, we introduced certain hybrid and matrix special polynomial
associated to λ polynomials and established their properties. Further, the monomiality …

The potential for widespread applications of the geometric and mapping properties of
functions of a complex variable has motivated this article. On the other hand, the basic or …

A hybrid efficient and highly accurate spectral matrix technique is adapted for numerical
treatments of a class of two-pint boundary value problems (BVPs) with singularity and strong …