Abstract:In this paper, we are mainly interested to nd sucient conditions for some integral operators dened by generalized Struve functions. These operators are normalized and as well as univalent in the open unit disc U. Some special cases of Struve functions and modied Struve functions are also a part of our investigations.
“…The next theorem gives other sufficient conditions for the integral operator defined in (12). The key tool in the proof is Lemma 2.2.…”
Section: Which Completes the Proofmentioning
confidence: 99%
“…For normalized Dini functions we refer [12,13]. In the present paper, we are mainly interested about the integral operator involving some special functions defined as F v1,...,vn,α1,...,αn,β1,...,βm (z) =…”
In this article, we are mainly interested to find some sufficient conditions for integral operator involving normalized Struve and Dini function to be in the class N (µ). Some corollaries involving special functions are also the part of our investigations.
“…The next theorem gives other sufficient conditions for the integral operator defined in (12). The key tool in the proof is Lemma 2.2.…”
Section: Which Completes the Proofmentioning
confidence: 99%
“…For normalized Dini functions we refer [12,13]. In the present paper, we are mainly interested about the integral operator involving some special functions defined as F v1,...,vn,α1,...,αn,β1,...,βm (z) =…”
In this article, we are mainly interested to find some sufficient conditions for integral operator involving normalized Struve and Dini function to be in the class N (µ). Some corollaries involving special functions are also the part of our investigations.
“…In the last few years, many mathematicians have set the univalence criteria of several of those integral operators that preserve the class S. By using a variety of different analytic techniques, operators and special functions, several authors have studied the univalence criterion. Recently Din et al [14] studied the univalence of integral operators involving generalized Struve functions. These operators are defined as follows:…”
This article presents the study of Struve functions and certain integral operators associated with the Struve functions. It contains the investigation of certain geometric properties like the strong starlikeness and strong convexity of the Struve functions. It also includes the criteria of univalence for a family of certain integral operators associated with the generalized Struve functions. The starlikeness and uniform convexity of the said integral operators are also part of this research.
“…In last few years, many mathematicians have set the univalence criteria of several those integral operators which preserve the class S. By using a variety of different analytic techniques, operators, and special functions, several authors have studied univalence criterion. Recently Din et al [10] studied the univalence of integral operators involving generalized Struve functions. These operators are defined as follows:…”
This article deals with some functional inequalities involving Struve function, generalized Struve function, and modified Struve functions. We aim to find the convexity of the integral operator defined by Struve function, generalized Struve function, and modified Struve functions.
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