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Conjectured inequalities for Jacobi polynomials and their largest zeros

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Conjectured inequalities for Jacobi polynomials and their largest zeros

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P. Leopardi and the author recently investigated, among other things, the validity of the inequality n\theta_n^{(\alpha,\beta)}\! − 1, β > − 1. The domain in the parameter space (α, β) in which the inequality holds for all n ≥ 1, conjectured by us, is shown here to require a small adjustment—the deletion of a very narrow lens-shaped region in the square { − 1 
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