
SOME INCLUSION PROPERTIES FOR CERTAIN K-UNIFORMLY SUBCLASSES OF ANALYTIC FUNCTIONS ASSOCIATED WITH WRIGHT FUNCTION
Author(s) -
Ekram E. Ali
Publication year - 2019
Publication title -
international journal of research - granthaalayah
Language(s) - English
Resource type - Journals
eISSN - 2394-3629
pISSN - 2350-0530
DOI - 10.29121/granthaalayah.v7.i9.2019.604
Subject(s) - analytic function , wright , unit disk , operator (biology) , inclusion (mineral) , mathematics , property (philosophy) , unit (ring theory) , function (biology) , pure mathematics , quasi analytic function , object (grammar) , discrete mathematics , mathematical analysis , algebra over a field , computer science , global analytic function , non analytic smooth function , physics , artificial intelligence , philosophy , repressor , chemistry , biology , biochemistry , epistemology , evolutionary biology , transcription factor , thermodynamics , programming language , mathematics education , gene
A new operator is introduced for functions of the form which are analytic in the open unit disk . We introduce several inclusion properties of the new k-uniformly classes , , and of analytic functions defined by using the Wright function with the operator and the main object of this paper is to investigate various inclusion relationships for these classes. In addition, we proved that a special property is preserved by some integral operators.