New Families of Bi-Univalent Functions Governed by Gegenbauer Polynomials
, 2021 Abbas Kareem Wanas
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A Mathematical Description of the Flow in a Spherical Lymph Node. [PDF]
Bull Math Biol, 2022 Giantesio G, Girelli A, Musesti A.
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Some integrals and series involving the Gegenbauer polynomials and the Legendre functions on the cut (−1, 1) [PDF]
, 2012 Radosław Szmytkowski
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On A Subclass Analytic Functions Involving Gegenbauer Polynomials
, 2022 J.R. Wadkar +2 more
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An integral formula for generalized Gegenbauer polynomials and Jacobi polynomials
Advances in Applied Mathematics, 2002 AbstractThe generalized Gegenbauer polynomials are orthogonal polynomials with respect to the weight function |x|2μ(1−x2)λ−1/2. An integral formula for these polynomials is proved, which serves as a transformation between h-harmonic polynomials associated with Z2 invariant weight functions on the plane.
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The Role of Nanofluids in Renewable Energy Engineering. [PDF]
Nanomaterials (Basel), 2023 Bhatti MM, Vafai K, Abdelsalam SI.
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On the Integral Representation of Jacobi Polynomials
MathematicsIn this paper, we present a new integral representation for the Jacobi polynomials that follows from Koornwinder’s representation by introducing a suitable new form of Euler’s formula.
Enrico De Micheli
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High Dimensional Atomic States of Hydrogenic Type: Heisenberg-like and Entropic Uncertainty Measures. [PDF]
Entropy (Basel), 2021 Dehesa JS.
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Higher-Dimensional Fractional Order Modelling for Plasma Particles with Partial Slip Boundaries: A Numerical Study. [PDF]
Nanomaterials (Basel), 2021 Zubair T +3 more
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Discrete-Time Filter Synthesis using Product of Gegenbauer Polynomials [PDF]
Radioengineering, 2016 A new approximation to design continuoustime and discrete-time low-pass filters, presented in this paper, based on the product of Gegenbauer polynomials, provides the ability of more flexible adjustment of passband and stopband responses.
N. Stojanovic, N. Stamenkovic, I. Krstic
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