Results 311 to 320 of about 10,555,595 (364)
Hyperhardness and hypersoftness of atoms and their ions. [PDF]
Zaklika J, Ordon P, Komorowski L.
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Theta functions, broken lines and 2-marked log Gromov-Witten invariants. [PDF]
Gräfnitz T.
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Hypergeometric transforms in subclasses of univalent functions
Roya GHASEMKHANİ
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Symmetry
Numerous researchers have extensively studied various subfamilies of the bi-univalent function family utilizing special functions. In this paper, we introduce and investigate a new subfamily of bi-univalent functions, which is defined on the symmetric ...
A. Amourah +3 more
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Numerous researchers have extensively studied various subfamilies of the bi-univalent function family utilizing special functions. In this paper, we introduce and investigate a new subfamily of bi-univalent functions, which is defined on the symmetric ...
A. Amourah +3 more
semanticscholar +1 more source
European Journal of Pure and Applied Mathematics
This paper introduces a novel subclass of bi-univalent analytic functions by utilizing a symmetric q-derivative operator in conjunction with Gegenbauer polynomials.
Mohamed Illafe +3 more
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This paper introduces a novel subclass of bi-univalent analytic functions by utilizing a symmetric q-derivative operator in conjunction with Gegenbauer polynomials.
Mohamed Illafe +3 more
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Canadian Journal of Mathematics, 1970
In what follows, we suppose that ƒ(z) = Σ0∞anzn is regular for |z| < 1. LetandThen (see, for example, [6, pp. 235-236]), for 0 ≦ r < ρ < 1, we have:The following results are well known.
Başgöze, T. +2 more
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In what follows, we suppose that ƒ(z) = Σ0∞anzn is regular for |z| < 1. LetandThen (see, for example, [6, pp. 235-236]), for 0 ≦ r < ρ < 1, we have:The following results are well known.
Başgöze, T. +2 more
openaire +2 more sources
Smooth univalent universal functions
Mathematical Proceedings of the Royal Irish Academy, 2007Let \(\Omega\) be a Jordan domain in the complex plane. In this paper, universal functions in \(H(\Omega)\) having additional univalence and smoothness properties are studied. The authors consider the space \(A^\infty (\Omega)\) of all functions in \(H(\Omega)\) having the property that all derivatives extend continuously to \(\overline{\Omega}\) with ...
Costakis, G. +2 more
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