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16 May 2024
| N 17:19 | Definition:Legendre Polynomial/Length diffhist +534 Prime.mover talk contribs (Created page with "== Definition == <onlyinclude> Let $\map {P_n} x$ denote the '''Legendre polynomial of order $n$'''. The '''length''' of $\map {P_n} x$ is defined and denoted as: :$\ds \norm {\map {P_n} x} := \sqrt {\int_{-1}^1 \paren {\map {P_n} x}^2 \rd x}$ </onlyinclude> == Also see == * Length of Legendre Polynomial {{Link-to-category|Legendre Polynomials|Legendre polynomials}} == Sources == {...") | ||||