Orthogonality measure for subsequences of Hermite polynomials (Q2757042)
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scientific article; zbMATH DE number 1675696
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Orthogonality measure for subsequences of Hermite polynomials |
scientific article; zbMATH DE number 1675696 |
Statements
17 December 2002
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Hermite polynomials
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Orthogonality measure for subsequences of Hermite polynomials (English)
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Let \(\{H_n\}_{n=1}^\infty\) be the sequence of classical Hermite polynomials where NEWLINE\[NEWLINEH_n(x)= (-1)^n\exp (x^2/2){d^n \over dx^n}\exp (x^2 /2).NEWLINE\]NEWLINE The author characterizes the orthogonality measure \(\mu\) for special subsequences \(\{H_{n_k}\}^\infty_{k=1}\) in terms of a finite number of the moments of \(\mu\).
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0.7658451795578003
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0.7658451795578003
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0.7647663354873657
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0.7610065937042236
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