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Moment representation of Bernoulli polynomial, Euler polynomial and Gegenbauer polynomials

Statistics & Probability Letters, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the Kakeya–Eneström Theorem and Gegenbauer Polynomial Sums

SIAM Journal on Mathematical Analysis, 1978
An extension of the classical Kakeya–Enestrom theorem is given. As an application we show that for $\lambda \geqq \frac{1}{2}$, $ - 1 0$, $k = 0,1, \cdots ,n$, we have \[\sum_{k = 0}^n {a_k \frac{{C_k^{(\lambda )} (x)}}{{C_k^{(\lambda )} (1)}}z^k \ne 0,\quad | z | \leqq 1,} \] where $C_k^{(\lambda )} $, are the Gegenbauer or ultraspherical ...
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New Proof of the Addition Theorem for Gegenbauer Polynomials

SIAM Journal on Mathematical Analysis, 1971
The quantity $(\lambda - z)^\rho $ is expanded in Jacobi polynomials $P_n^{(\alpha ,\beta )} (z)$, where $\alpha $, $\beta $, and $\rho $ are unrelated. The known case $\alpha = \beta = - \rho - 1$ is then used in a short proof of the addition theorem for Gegenbauer polynomials.
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Polynomials Associated With Gegenbauer Polynomials

The Fibonacci Quarterly, 1981
A. F. Horadam, S. Pethe
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An expansion for gegenbauer polynomials

USSR Computational Mathematics and Mathematical Physics, 1965
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A NOTE ON GEGENBAUER POLYNOMIALS

The Quarterly Journal of Mathematics, 1938
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Quantum Interference, Graphs, Walks, and Polynomials

Chemical Reviews, 2018
Yuta Tsuji   +2 more
exaly  

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