Conjectured inequalities for Jacobi poly
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Walter Gautschi; Paul Leopardi
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Article
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2007
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Springer US
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English
β 339 KB
P. Leopardi and the author recently investigated, among other things, the validity of the inequality n\theta_n^{(\alpha,\beta)}\!<\! (n\!+\!1)\theta_{n+1}^{(\alpha,\beta)} between the largest zero x_n\!=\!\cos\theta_n^{(\alpha,\beta)} and x_{n+1}= \cos\theta_{n+1}^{(\alpha,\beta)} of the Jacobi poly