By making use of the concept of basic (or q-) calculus, a subclass S⁎(L, q) of q-starlike functions, which is associated with the q-exponential function, is introduced here in the open …
In the present investigation, our aim is to define a generalized subclass of analytic and biunivalent functions associated with a certain q-integral operator in the open unit disk U …
In the present investigation, by using certain higher-order q-derivatives, the authors introduce and investigate several new subclasses of the family of multivalent q-starlike …
B Khan, ZG Liu, HM Srivastava… - … Journal of Science …, 2021 - search.proquest.com
Three new subfamilies of multivalent (or p-valent) g-starlike functions with respect to higher- order g-derivatives are introduced. Several properties of such families of g-starlike functions …
In this paper, we first investigate some subclasses of q-starlike functions. We then apply higher-order q-derivative operators to introduce and study a new subclass of q-starlike …
In this article, by utilizing the theory of quantum (or q-) calculus, we define a new subclass of analytic and multivalent (or p-valent) functions class A p, where class A p is invariant (or …
The motive behind this article is to apply the notions of q-derivative by introducing some new families of harmonic functions associated with the symmetric circular region. We develop a …
B Khan, HM Srivastava, S Arjika, S Khan… - Advances in Difference …, 2021 - Springer
In the present paper, by using the concept of convolution and q-calculus, we define a certain q-derivative (or q-difference) operator for analytic and multivalent (or p-valent) functions …
In this article, we introduce and investigate a generalized q-Bernardi integral operator (or (p, q)-Bernardi integral operator) for analytic and p-valent (or multivalent) functions. By using …