Orthogonal polynomials for the weight $x^{\nu} \exp(-x - t/x)$

Orthogonal polynomials for the weight $x^{\nu} \exp(-x - t/x),\ x, t > 0, \nu \in $R$ $ are investigated. Differential-difference equations, recurrence relations, explicit representations, generating functions and Rodrigues-type formula are obtained.

Orthogonal polynomials for the weight $x^{ν} \exp (- x - t / x)$

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Orthogonal polynomials for the weight $x^{ν} \exp (- x - t / x)$

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Orthogonal polynomials for the weight xνexp⁡(−x−t/x)xνexp(−x−t/x)

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Orthogonal polynomials for the weight xνexp⁡(−x−t/x)xνexp(−x−t/x)

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Orthogonal polynomials for the weight $x^{ν} \exp (- x - t / x)$

讲解博客

AI智能校验

Orthogonal polynomials for the weight $x^{ν} \exp (- x - t / x)$

讲解博客

AI智能校验