Legendre polynomials/Related Articles: Difference between revisions

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==Articles related by keyphrases (Bot populated)==
{{r|Gram-Schmidt orthogonalization}}
{{r|Adrien-Marie Legendre}}

Latest revision as of 06:00, 11 September 2024

This article is developed but not approved.
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A list of Citizendium articles, and planned articles, about Legendre polynomials.
See also changes related to Legendre polynomials, or pages that link to Legendre polynomials or to this page or whose text contains "Legendre polynomials".

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Bot-suggested topics

Auto-populated based on Special:WhatLinksHere/Legendre polynomials. Needs checking by a human.

  • Adrien-Marie Legendre [r]: (1752 – 1833) important French mathematician whose name lives on in the Legendre polynomials and associated Legendre functions. [e]
  • Associated Legendre function [r]: Function defined by where P denotes a Legendre function. [e]
  • Catalog of special functions [r]: Add brief definition or description
  • Gram-Schmidt orthogonalization [r]: Sequential procedure or algorithm for constructing a set of mutually orthogonal vectors from a given set of linearly independent vectors. [e]
  • Kronecker delta [r]: A quantity depending on two subscripts which is equal to one when they are equal and zero when they are unequal. [e]
  • Laplace expansion (potential) [r]: An expansion by means of which the determinant of a matrix may be computed in terms of the determinants of all possible smaller square matrices contained in the original. [e]
  • Spherical harmonics [r]: A series of harmonic basis functions that can be used to describe the boundary of objects with spherical topology. [e]

Articles related by keyphrases (Bot populated)

  • Gram-Schmidt orthogonalization [r]: Sequential procedure or algorithm for constructing a set of mutually orthogonal vectors from a given set of linearly independent vectors. [e]
  • Adrien-Marie Legendre [r]: (1752 – 1833) important French mathematician whose name lives on in the Legendre polynomials and associated Legendre functions. [e]