Results 41 to 50 of about 102,266 (189)
New classification of analytic functions with negative coefficients
New classification of analytic functions with negative coefficients is given by using the coefficients inequality, that is, new subclass A(p,n,Bk) of analytic functions with negative coefficient is defined.
Shigeyoshi Owa, Milutin Obradovic
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In this paper, we have introduced two subclasses and of meromorphically p-valent functions with positive and negative coefficients, defined by differential operator in the punctured unit disk and obtain some sharp results including coefficient ...
Hazha Zirar Hussain
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Average distortion embeddings, nonlinear spectral gaps, and a metric John theorem (after Assaf Naor) [PDF]
Alexandros Eskenazis
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Modular Equations and Distortion Functions
Modular equations occur in number theory, but it is less known that such equations also occur in the study of deformation properties of quasiconformal mappings.
B.C. Berndt +45 more
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Generalization of certain subclasses of analytic functions
We introduce the subclass Tj(n,m,α) of analytic functions with negative coefficients by the operator Dn. Coefficient inequalities and distortion theorems of functions in Tj(n,m,α) are determind.
Tadayuki Sekine
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Assuming sparsity or compressibility of the underlying signals, compressed sensing or compressive sampling (CS) exploits the informational efficiency of under-sampled measurements for increased efficiency yet acceptable accuracy in information gathering,
Jingxiong Zhang +3 more
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Density Functional Theory for the Study of the Multimode Jahn-Teller Effect
The Jahn-Teller (JT) theorem states that in a molecule with a degenerate electronic state, a structural distortion must occur that lowers the symmetry, removes the degeneracy and lowers the energy.
Matija Zlatar +3 more
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Bourgain's discretization theorem [PDF]
Bourgain's discretization theorem asserts that there exists a universal constant $C\in (0,\infty)$ with the following property. Let $X,Y$ be Banach spaces with $\dim X=n$. Fix $D\in (1,\infty)$ and set $\delta= e^{-n^{Cn}}$. Assume that $\mathcal N$ is a
Giladi, Ohad +2 more
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A Variational Theory for Biunivalent Holomorphic Functions
Biunivalent holomorphic functions form an interesting class in geometric function theory and are connected with special functions and solutions of complex differential equations.
Samuel L. Krushkal
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Applications of Some Generalized Janowski Meromorphic Multivalent Functions
In this article, the ideas of post-quantum calculus and meromorphic multivalent functions are combined and some applications of these functions are discussed.
Bakhtiar Ahmad +4 more
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