Results 41 to 50 of about 974 (118)
Coefficient Estimates for Certain Classes of Bi-Univalent Functions
A function analytic in the open unit disk is said to be bi-univalent in if both the function and its inverse map are univalent there. The bi-univalency condition imposed on the functions analytic in makes the behavior of their coefficients ...
Jay M. Jahangiri, Samaneh G. Hamidi
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Several Subordination Features Using Bessel-Type Operator
For the function solution to the well-known homogeneous Bessel differential equation, we utilized a normalized form of this function to define a certain operator on a subclass of analytic functions.
Rabab Alyusof +2 more
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Some Evaluations About Coefficients Boundaries for Specific Classes of Bi-Univalent Functions
New subclasses of bi-univalent functions with bounded boundary rotation are presented in this study. We acquired estimates for the initial coefficients a2, a3 and a4.
Suliman M. Sowileh +5 more
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In the current article, we introduce several new subclasses of m-fold symmetric analytic and bi-univalent functions associated with bounded boundary and bounded radius rotation within the open unit disk D.
Anandan Murugan +3 more
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Subclasses of close-to-convex functions
Let đŚ[C,D], â1 ...
E. M. Silvia
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Category theory is a branch of mathematics that provides a formal framework for understanding the relationship between mathematical structures. To this end, a category not only incorporates the data of the desired objects, but also "morphisms", which capture how different objects interact with each other.
Niels van der Weide +3 more
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One Criterion for Univalency [PDF]
In this note we give one criterion for the functions f ( z )
Nunokawa, Mamoru +2 more
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AN EXTREMAL PROBLEM FOR UNIVALENT FUNCTIONS [PDF]
Let S be the class of functions f(z)=z+a2z 2 âŚ, f(0)=0, fâ˛(0)=1 which are regular and univalent in the unit disk |z| x the equation Ďâ˛( x)=0 does not have real roots. Since S is a compact class, there exists x .
Miodrag IOVANOV
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A class of bounded starlike functions
We consider functions f(z)=z+⌠that are analytic in the unit disk and satisfy there the inequality Re(fâ˛(z)+zfâł(z))>Îą ...
Herb Silverman
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The radius of univalence is found for the convolution fâg of functions fâS (normalized univalent functions) and gâC (close-to-convex functions). A lower bound for the radius of univalence is also determined when f and g range over all of S.
Herb Silverman
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