Results 31 to 40 of about 111 (99)
We define in this paper a new class of normalized bi‐univalent functions through Horadam polynomials. The main aim of this paper is to provide sharp estimates for the second and third Taylor–Maclaurin coefficients of functions in this new class. We also obtain the Fekete–Szegö inequality for these functions.
Musthafa Ibrahim +4 more
wiley +1 more source
Fekete-Szegö and Hankel inequalities related to the sine function
The Fekete-Szegö inequality is one of the inequalities for the coefficients which associated with the famous Bieberbach conjecture. Other issues associated with this inequality are determining the Hankel determinant denoted as Hd inequalities which are ...
Muhammad Ashfaq +3 more
doaj +1 more source
On close-to-convex functions satisfying a differential inequality [PDF]
Let C α (β) denote the class of normalized functions f, analytic in the open unit disk E which satisfy the condition… …We claim that our result improves the result of Chichra, P. N. [1].
BILLING, Sukhwinder Singh
core
Background – Biofilm production by canine otitis externa (COE) pathogens and resistance development to multiple antimicrobials are commonly reported problems in veterinary practice. The use of adjuvants to disrupt biofilms may be a viable adjunctive therapy.
Bhumika F. Savaliya +3 more
wiley +1 more source
A study of analytic functions along with Poisson distribution
In this paper, we introduce some new families of analytic functions by using Hadamard product while keeping conic like domains in view. Like the area theorem, we determine sufficient conditions as well as characterizations of these functions. Furthermore,
Muhammad Ashfaq +3 more
doaj +1 more source
On generalized close-to-convexity related with strongly Janowski functions
Janowski functions of strongly type are used to define certain classes of analytic functions which generalize the concept of close-to-convexity and bounded boundary rotation.
SHAH, Shujaat Ali, NOOR, Khalida Inayat
core +1 more source
This paper establishes new applications of q‐calculus for meromorphic harmonic functions, utilizing concepts of convolutions, subordination, and the q‐difference operator. We introduce the q‐Ruscheweyh‐type derivative operator for meromorphic harmonic functions and utilize it to define and explore novel subclasses related to Janowski functions.
Ahmad A. Abubaker, Abdul Rauf Khan
wiley +1 more source
A certain subclass of analytic functions associated with the quasi-subordination [PDF]
In the present paper we study quasi-subordination under a multivalent function and we consider a certain subclass of (normalized) analytic functions based on quasi-subordination.
RAHIMPOOR, Hossein, ARJOMANDINIA, Parviz
core +1 more source
In this article, we have studied the class Ccos of normalized analytic functions f satisfying 1 + zf″(z)/f′(z)≺cos(z). We present the improved coefficient bounds and the Hankel determinants of fourth order for functions lying in the class Ccos. We also extended the same results for the inverse function.
Umar Raza +3 more
wiley +1 more source
Majorization problem for general family of functions with bounded radius rotations
In this article, we study the majorization problem for the general class of functions with bounded radius rotation, which the authors introduced here.
Kanwal Jabeen, Afis Saliu, Saqib Hussain
doaj +1 more source

