On the computation of recurrence coefficients for univariate orthogonal polynomials. [PDF]
J Sci Comput, 2021 Liu Z, Narayan A.
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مجلة بغداد للعلوم, 2020 The concern of this article is the calculation of an upper bound of second Hankel determinant for the subclasses of functions defined by Al-Oboudi differential operator in the unit disc.
K. A. Challab et al.
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SOME VARIATIONS OF JANOWSKI TYPE FUNCTIONS ASSOCIATED WITH M-SYMMETRIC POINTS
Journal of New Theory, 2016 In the present paper, we introduce a new subclass S m s (b, γ, A, B), of starlike functions with respect to m-symmetric points. Some basic properties, Integral representations, first Hankel determinant and convolution properties for the functions ...
Khalida İnayat Noor, Nasir Khan
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Clutter Suppression for Indoor Self-Localization Systems by Iteratively Reweighted Low-Rank Plus Sparse Recovery. [PDF]
Sensors (Basel), 2021 Sánchez-Pastor J +6 more
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On Applicability of the Relaxation Spectrum of Fractional Maxwell Model to Description of Unimodal Relaxation Spectra of Polymers. [PDF]
Polymers (Basel), 2023 Stankiewicz A.
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Coefficient bounds for q-convex functions related to q-Bernoulli numbers
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria MatematicaThe main objective of this paper is to present and investigate a subclass 𝒞(b, q) of q-convex functions in the unit disk that is defined by the q-Bernoulli numbers.
Breaz Daniel +3 more
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High Dietary Intake of Rye Affects Porcine Gut Microbiota in a Salmonella Typhimurium Infection Study. [PDF]
Plants (Basel), 2022 Hankel J +8 more
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Second Hankel Determinant for Analytic Functions Defined by Ruscheweyh Derivative
International Journal of Analysis and Applications, 2015 Let S denote the class of analytic and univalent functions in the open unit disk D= {z:|z|<1} with the normalization conditions. In the present article an upper bound for the second Hankel determinant |a₂a₄-a₃²| is obtained for the analytic functions ...
T. Yavuz
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Hankel continued fractions and Hankel determinants for $q$-deformed metallic numbers
Fix $n$ a positive integer. Take the $n$-th metallic number $ϕ_n=\frac{n+\sqrt{n^2+4}}{2}$ (e.g. $ϕ_1$ is the golden number) and let $Φ_n(q)$ be its $q$-deformation in the sense of S. Morier-Genoud and V. Ovsienko. This is an algebraic continued fraction which admits an expansion into a Taylor series around $q=0$, with integral coefficients.
Han, Guo-Niu, Pedon, Emmanuel
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