A note on the distance between two consecutive zeros of \(m\)-orthogonal polynomials for a generalized Jacobi weight (Q2643862)

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A note on the distance between two consecutive zeros of \(m\)-orthogonal polynomials for a generalized Jacobi weight
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    A note on the distance between two consecutive zeros of \(m\)-orthogonal polynomials for a generalized Jacobi weight (English)
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    27 August 2007
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    The author defines the monic m-orthogonal polynomials in which 2-orthogonal polynomials are the classical orthogonal polynomials. The distance between two consecutive zeros of m-orthogonal polynomials for a generalized Jacobi weight has previously been established, except that one gap in the range of values of the weights has not been treated. This paper completes the proof by filling that gap.
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    distance between two consecutive zeros
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    \(m\)-orthogonal polynomials
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    generalized Jacobi weight
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