Polynomial approximations [kasetvideo]

Subjects: “…Polynomials…”

Polynomial Harmonic Decompositions by Anghel Nicolae

Subjects: “…real polynomial…”
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On Chebyshev polynomials and their applications by Xingxing Lv, Shimeng Shen

Subjects: “…Chebyshev polynomials…”
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Asymptotics of symmetric polynomials by Vadim Gorin, Greta Panova

“…We develop a new method for studying the asymptotics of symmetric polynomials of representation–theoretic origin as the number of variables tends to infinity. …”
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On the apostol-bernoulli polynomials by Luo Qiu-Ming

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POLYNOMIAL PATTERNS IN THE PRIMES by TERENCE TAO, TAMAR ZIEGLER

“…Let $P_{1},\ldots ,P_{k}:\mathbb{Z}\rightarrow \mathbb{Z}$ be polynomials of degree at most $d$ for some $d\geqslant 1$ , with the degree $d$ coefficients all distinct, and admissible in the sense that for every prime $p$ , there exists integers $n,m$ such that $n+P_{1}(m),\ldots ,n+P_{k}(m)$ are all not divisible by $p$ . …”
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Polynomial effective equidistribution by Lindenstrauss, Elon, Mohammadi, Amir, Wang, Zhiren

“…We prove effective equidistribution theorems, with polynomial error rate, for orbits of the unipotent subgroups of $\mathrm{SL}_2(\mathfrak{l})$ in arithmetic quotients of $\mathrm{SL}_2(\mathbb{C})$ and $\mathrm{SL}_2(\mathfrak{l})\times \mathrm{SL}_2(\mathfrak{l})$.The proof is based on the use of a Margulis function, tools from incidence geometry, and the spectral gap of the ambient space.…”
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The relativistic Laguerre polynomials by P. NATALINI

Subjects: “…orthogonal polynomials…”
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Polynomial measure of coherence by You Zhou, Qi Zhao, Xiao Yuan, Xiongfeng Ma

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On an Inequality for Legendre Polynomials by Florin Sofonea, Ioan Ţincu

“…This paper is concerned with the orthogonal polynomials. Upper and lower bounds of Legendre polynomials are obtained. …”
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Dirichlet Polynomials and Entropy by David I. Spivak, Timothy Hosgood

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The Rahman Polynomials Are Bispectral by F. Alberto Grünbaum

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Meixner polynomials and their properties by V.L. Makarov

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Interpolating convex polynomials by Radu Precup

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Polynomial tempered distributions by S. V. Sharyn

“…In the article polynomial (nonlinear) analogue of tempered Schwartz distributions is constructed. …”
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Meixner polynomials and their properties

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Factoring peak polynomials by Sara Billey, Matthew Fahrbach, Alan Talmage

“…Furthermore, we give an efficient explicit formula for peak polynomials in the binomial basis centered at $0$, which we use to identify many integer roots of peak polynomials along with certain inequalities and identities.…”
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On Multivariate Bernstein Polynomials by Mama Foupouagnigni, Merlin Mouafo Wouodjié

Subjects: “…Bernstein polynomials…”
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Polynomial tempered distributions by Sharyn S.V.

“…In the article polynomial (nonlinear) analogue of tempered Schwartz distributions is constructed. …”
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An identity for ultraspherical polynomials by Luciana Lupaş

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