Equioscillatory property of the Laguerre polynomials
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Publication:619052
DOI10.1016/j.jat.2010.06.004zbMath1210.33017OpenAlexW1983417128MaRDI QIDQ619052
Ilia Krasikov, Alexander Zarkh
Publication date: 21 January 2011
Published in: Journal of Approximation Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jat.2010.06.004
Related Items (7)
A generalization of the Laguerre polynomials ⋮ The extended Laguerre polynomials \(\{A_{q, n}^{(\alpha)}(x)\}\) involving \(_qF_q\), \(q>2\) ⋮ Unnamed Item ⋮ The \(K\) extended Laguerre polynomials involving \(\left\{A^{(\alpha)}_{r, n, k}(x)\right\}{}_rf_r\), \(r > 2\) ⋮ Approximations for the Bessel and Airy functions with an explicit error term ⋮ The Hartree equation with a constant magnetic field: well-posedness theory ⋮ On the maximum value of a confluent hypergeometric function
Cites Work
- Orthogonal polynomials for exponential weights \(x^{2\rho} e^{-2Q(x)}\) on [0,\(d\))
- Inequalities for orthonormal Laguerre polynomials
- On the Erdélyi-Magnus-Nevai conjecture for Jacobi polynomials
- Where does the sup norm of a weighted polynomial live? (A generalization of incomplete polynomials)
- Orthogonal polynomials for exponential weights \(x^{2\rho} e^{-2Q(x)}\) on \([0,d)\). II.
- An upper bound on Jacobi polynomials
- On a Sturm Liouville periodic boundary values problem
- Mean Convergence of Expansions in Laguerre and Hermite Series
- Orthogonal polynomials for exponential weights
- Lagrange interpolation at Laguerre zeros in some weighted uniform spaces
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- Unnamed Item
- Unnamed Item
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