Results 1 to 10 of about 297 (88)
Superelliptic Affine Lie algebras and orthogonal polynomials
We construct two families of orthogonal polynomials associated with the universal central extensions of the superelliptic Lie algebras. These polynomials satisfy certain fourth-order linear differential equations, and one of the families is a particular ...
Felipe Albino dos Santos +2 more
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Chebyshev systems and Sturm oscillation theory for discrete polynomials
We prove an analogue of Chebyshev’s alternation theorem for linearly independent discrete functions $\Phi _n=\{\varphi _k\}_{k=1}^n$ on the interval $[0,q]_{\scriptscriptstyle \mathbb {Z}}=[0,q]\cap \mathbb {Z}$ . In particular, we establish
Dmitry Gorbachev +2 more
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Integer-valued polynomials satisfying growth constraints
We consider polynomials which take integer values on the integers (IVPs), and satisfy an additional growth condition on the natural numbers. Elkies and Speyer, answering a question by Dimitrov, showed that there is a critical exponential growth threshold,
Avner Kiro, Alon Nishry
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Spectra of Self-Similar Measures. [PDF]
Cao YS, Deng QR, Li MT.
europepmc +1 more source
A general construction of nonseparable multivariate orthonormal wavelet bases
Karoui Abderrazek
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A survey of certain results on strong approximation by orthogonal series
Leindler László
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Some of the next articles are maybe not open access.
Orthogonal Polynomials Associated With an Infinite Interval.
Michigan Mathematical Journal, 1980Joseph L. Ullman
exaly
Modifications of Toeplitz Matrices: Jump Functions
Rocky Mountain Journal of Mathematics, 1993Alicia Cachafeiro +1 more
exaly

