Hermite polynomial

Summary

Hermite polynomial is a special function^[1]. It draws 635 Wikipedia views per month (special_function category, ranking #4 of 11).^[2]

Key Facts

• Hermite polynomial's instance of is recorded as special function^[3].
• Hermite polynomial's instance of is recorded as mathematical concept^[4].
• Charles Hermite is named after Hermite polynomial^[5].
• Hermite polynomial's GND ID is recorded as 4293831-4^[6].
• Hermite polynomial's Library of Congress authority ID is recorded as sh85060414^[7].
• Hermite polynomial's Bibliothèque nationale de France ID is recorded as 12390510h^[8].
• Hermite polynomial's IdRef ID is recorded as 032991584^[9].
• Hermite polynomial's subclass of is recorded as polynomial sequence^[10].
• Hermite polynomial's subclass of is recorded as Classical orthogonal polynomials^[11].
• Hermite polynomial's Commons category is recorded as Hermite polynomials^[12].
• Hermite polynomial's BNCF Thesaurus ID is recorded as 38388^[13].
• Hermite polynomial's Freebase ID is recorded as /m/01bvmr^[14].
• Hermite polynomial's NL CR AUT ID is recorded as ph161656^[15].
• Hermite polynomial's Dewey Decimal Classification is recorded as 515.55^[16].
• Hermite polynomial's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics^[17].
• Hermite polynomial's used by is recorded as Hermite transform^[18].
• Hermite polynomial's different from is recorded as probabilists' Hermite polynomials^[19].
• Hermite polynomial's computes solution to is recorded as Hermite differential equation (physicists')^[20].
• Hermite polynomial's FAST ID is recorded as 955533^[21].
• Hermite polynomial's defining formula is recorded as \mathrm{H}_n(z) = (-1)^n \mathrm{e}^{z^2} \frac{\mathrm{d}^n}{\mathrm{d}z^n} \mathrm{e}^{-z^2}, n \in \boldsymbol{\mathsf{N}}^[22].
• Hermite polynomial's BabelNet ID is recorded as 01230030n^[23].
• Hermite polynomial's MathWorld ID is recorded as HermitePolynomial^[24].
• Hermite polynomial's Great Russian Encyclopedia Online ID is recorded as 4938099^[25].
• Hermite polynomial's Quora topic ID is recorded as Hermite-Polynomials^[26].
• Hermite polynomial's JSTOR topic ID is recorded as hermite-polynomials^[27].

Why It Matters

Hermite polynomial draws 635 Wikipedia views per month (special_function category, ranking #4 of 11).^[2] It has Wikipedia articles in 22 language editions, a strong signal of global cultural recognition.^[28] It is known by 25 alternative names across languages and contexts.^[29]