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Nonnegative linearization for little q-Laguerre polynomials and Faber basis

机译:小q-Laguerre多项式和Faber基的非负线性化

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摘要

The support of the orthogonality measure of so-called little q-Laguerre polynomials {l(n) (.; a vertical bar q)}(n=0)(infinity), 0 < q < 1, 0 < a < q(-1), is given by S-q = {1, q, q(2),...} boolean OR {0}. Based on a method of Mlotkowski and Szwarc we deduce a parameter set which admits nonnegative linearization. Moreover, we use this result to prove that little q-Laguerre polynomials constitute a so-called Faber basis in C(S-q). (c) 2005 Elsevier B.V. All rights reserved.
机译:所谓的小q-Laguerre多项式{l(n)(。;竖线q)}(n = 0)(无穷大)的正交性度量的支持,0

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