In recent years, using the idea of analytic and bi-univalent functions, many ideas have been
developed by different well-known authors, but the using Gegenbauer polynomials along …

The idea of the present paper stems from the work of Lee and Aşcı (J Appl Math 2012: 1–18,
2012). We want to remark explicitly that, in our article, by using the (p, q)-Lucas polynomials …

In this study, by using Lucas polynomials, subordination and q-analogue of Noor integral
operator, we will introduce an interesting new class Q q, μ (τ, α; x) of bi-univalent functions …

A subclass with bi-univalence involving ( $${\mathfrak {p}}$$ , $${\mathfrak {q}}$$ )- Lucas
polynomials and its coefficient bounds | SpringerLink Skip to main content Advertisement …

In the present paper, we will define the bi-univalent function class S _\varSigma^ η, μ\left (p,
q\right) S Σ η, μ p, q related to the (p, q)-Chebyshev polynomials. Then we will derive the (p …

In the discipline of geometric function theory, Lucas polynomials and other special
polynomials have recently acquired traction. We establish a new class of bi-univalent …

Spinors are important objects in physics, which have found their place more and more after
the discovery that particles have an intrinsic angular momentum shape and Cartan's …

Some Applications of the (p, q)-Lucas Polynomials to the bi-univalent Function Class Σ Page 1
MATHEMATICAL SCIENCES AND APPLICATIONS ENotes 8 (1) 134-141 (2020) c MSAEN …

In geometric function theory, Lucas polynomials and other special polynomials have recently
gained importance. In this study, we develop a new family of bi-univalent functions. Also we …

In recent years, using the idea of analytic and bi-univalent functions, many ideas have been
developed by different well-known authors, but the using Gegenbauer polynomials along …