By making use of the fractional differential operator Ωzλ due to Owa and Srivastava, a class of analytic functions ℛλ(α,ρ) (0≤ρ≤1, 0≤λ<1, |α|<π/2) is introduced. The sharp bound for the nonlinear functional |a2a4−a32| is found. Several basic properties such as inclusion, subordination, integral transform, Hadamard product are also studied
Hankel matrices are related to a wide range of disparate determinant computations and algorithms and...
summary:The objective of this paper is to obtain sharp upper bound for the function $f$ for the seco...
Abstract. In the present paper, we consider a subclass of the function class Σ of bi-univalent analy...
By making use of the fractional differential operator Ωλz due to Owa and Srivastava, a class of ana-...
In this paper, we obtain sharp upper bounds for the functional |a2a4 - a32| for functions belonging ...
In the present investigation an upper bound of second Hankel determinant for the functions b...
<span lang="EN-US">Let S denote the class of analytic and univalent functions in the open unit disk ...
Upper bound of the second Hankel determinant for a subclass of analytic function
Abstract. By making use of the linear operator Θλ,nm, m ∈N = {1,2,3,...} and λ, n ∈ N0 = N ∪ {0} giv...
AbstractIn the present investigation an upper bound of second Hankel determinant ∣a2a4−a32∣ for func...
Denote S to be the class of functions which are analytic, normalised and univalent in the open unit ...
Let S denote the class of analytic functions normalized and univalent in the open unit disk. U={Z:|Z...
The object of the present investigation is to solve Fekete-Szegö problem and determine the sharp upp...
The estimates for the second Hankel determinant a_2 a_4-a_3^2 of the analytic function f(z)=z+a_2 z^...
The main objective of the exploration is to solve Fekete-Szeg¨o problem and to find the sharp upper ...
Hankel matrices are related to a wide range of disparate determinant computations and algorithms and...
summary:The objective of this paper is to obtain sharp upper bound for the function $f$ for the seco...
Abstract. In the present paper, we consider a subclass of the function class Σ of bi-univalent analy...
By making use of the fractional differential operator Ωλz due to Owa and Srivastava, a class of ana-...
In this paper, we obtain sharp upper bounds for the functional |a2a4 - a32| for functions belonging ...
In the present investigation an upper bound of second Hankel determinant for the functions b...
<span lang="EN-US">Let S denote the class of analytic and univalent functions in the open unit disk ...
Upper bound of the second Hankel determinant for a subclass of analytic function
Abstract. By making use of the linear operator Θλ,nm, m ∈N = {1,2,3,...} and λ, n ∈ N0 = N ∪ {0} giv...
AbstractIn the present investigation an upper bound of second Hankel determinant ∣a2a4−a32∣ for func...
Denote S to be the class of functions which are analytic, normalised and univalent in the open unit ...
Let S denote the class of analytic functions normalized and univalent in the open unit disk. U={Z:|Z...
The object of the present investigation is to solve Fekete-Szegö problem and determine the sharp upp...
The estimates for the second Hankel determinant a_2 a_4-a_3^2 of the analytic function f(z)=z+a_2 z^...
The main objective of the exploration is to solve Fekete-Szeg¨o problem and to find the sharp upper ...
Hankel matrices are related to a wide range of disparate determinant computations and algorithms and...
summary:The objective of this paper is to obtain sharp upper bound for the function $f$ for the seco...
Abstract. In the present paper, we consider a subclass of the function class Σ of bi-univalent analy...