List questions from hermite-polynomials

Published on 24 Mar 2020 - 11:53

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Formation of Hermite basis functions

Published on 24 Mar 2020 - 20:20

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Expressing Hermite polynomials using confluent hypergeometric functions

Published on 03 Apr 2020 - 8:48

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find a polynomial $p$ with $p(0), p(1), p'(2)$ known

Published on 17 Apr 2020 - 22:20

195

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Integral involving Hermite polynomial

Published on 24 Apr 2020 - 8:43

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$_(,_)$ is a martingale

Published on 23 Mar 2026 - 10:17

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A generalization of the Hermite polynomial: is there a name for this class of polynomials in the literature?

Published on 02 May 2020 - 10:05

153

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Hermite Polynomials are orthonormal basis for $L(\mathbb{R})$

Published on 03 May 2020 - 1:58

311

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Hermite polynomials and even weight function

Published on 20 May 2020 - 19:44

142

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$\sum_{n=0}^\infty\frac{H_n(x)H_n(y)t^n}{2^nn!}$=$\frac{\exp\left[\frac{2xyt-(x^2+y^2)t^2}{1-t^2}\right]}{\sqrt{1-t^2}}$

Published on 27 May 2020 - 19:42

162

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Wick power of standard normal random variable equals Hermite polynomial.

Published on 23 Feb 2026 - 10:02

155

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New Hermite polynomial identity?

Published on 03 Jul 2020 - 10:11

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How to find the general solution using the Hermite polynomial?

Published on 23 Feb 2026 - 11:17

133

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New Hermite polynomial identity? (Vol II)

Published on 07 Jul 2020 - 10:24

420

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Solving $\left(x-c_1\frac{d}{dx}\right)^nf(x)=0$ for $f(x)$

Published on 18 Jul 2020 - 17:55

List Question

Possibility of finding a fifth degree interpolating polynomial

Formation of Hermite basis functions

Expressing Hermite polynomials using confluent hypergeometric functions

find a polynomial $p$ with $p(0), p(1), p'(2)$ known

Integral involving Hermite polynomial

$_(,_)$ is a martingale

A generalization of the Hermite polynomial: is there a name for this class of polynomials in the literature?

Hermite Polynomials are orthonormal basis for $L(\mathbb{R})$

Hermite polynomials and even weight function

$\sum_{n=0}^\infty\frac{H_n(x)H_n(y)t^n}{2^nn!}$=$\frac{\exp\left[\frac{2xyt-(x^2+y^2)t^2}{1-t^2}\right]}{\sqrt{1-t^2}}$

Wick power of standard normal random variable equals Hermite polynomial.

New Hermite polynomial identity?

How to find the general solution using the Hermite polynomial?

New Hermite polynomial identity? (Vol II)

Solving $\left(x-c_1\frac{d}{dx}\right)^nf(x)=0$ for $f(x)$

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