Results 71 to 80 of about 974 (118)
ON UNIVALENCE OF INTEGRAL OPERATORS
In this paper we consider functions of psi(lambda) and we define integral operators denoted by F-beta,F-lambda and G(beta,lambda) using by psi(lambda), then we proved sufficient conditions for univalence of these integral operators.
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The present study aims at investigating some characterizations of a new subclass Gα(μ,τ) and obtaining the bounds on the first two Taylor–Maclaurin coefficients for functions belonging to the newly introduced subclass.
Jamiu Olusegun Hamzat +3 more
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Univalence and Ontic Structuralism
AbstractThe persistent challenge of formulating ontic structuralism in a rigorous manner, which prioritizes structures over the entities they contain, calls for a transformation of traditional logical frameworks. I argue that Univalent Foundations (UF), which feature the axiom that all isomorphic structures are identical, offer such a foundation and ...
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Approximation and geometric properties of some complex Bernstein-Stancu polynomials in compact disks
In this paper, the order of simultaneous approximation, convergence results of the iterates and shape preserving properties, for complex Bernstein-Stancu polynomials (depending on one parameter) attached to analytic functions on compact disks are ...
Sorin G. Gal
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Univalent functions with univalent Gelfond-Leontev derivatives
Let \(f(z)= \sum^ \infty_{n=0} a_ n z^ n\) be analytic in \(U=\{z\in\mathbb{C}: | z|
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On univalence of a continued fraction [PDF]
Merkes, E. P., Scott, W. T.
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On Umezawa's criteria for univalence.
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Observability in the Univalent Universe
Mediterranean Journal of Mathematics, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fernando Tohmé +2 more
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Mathematics of Operations Research, 1983
When a mapping is univalent (one-to-one) on a set is a question which has received considerable study. Much of the recent research has focused on the shape of the set on which the mapping is defined. It has been suggested, in fact, that the set must be convex for univalence to hold. This paper presents conditions under which the set need not be convex.
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When a mapping is univalent (one-to-one) on a set is a question which has received considerable study. Much of the recent research has focused on the shape of the set on which the mapping is defined. It has been suggested, in fact, that the set must be convex for univalence to hold. This paper presents conditions under which the set need not be convex.
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On the zeros of univalent functions with univalent derivatives
Annali Di Matematica Pura Ed Applicata, 1979A family, E, consisting of normalised univalent functions with univalent derivatives is studied with regard to the zeros of these functions.
Shah, Swarupchand M., Trimble, Selden Y.
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