Category:Associated Legendre Functions

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This category contains results about Associated Legendre Functions.
Definitions specific to this category can be found in Definitions/Associated Legendre Functions.

The associated Legendre functions are the real functions defined and denoted as:

$\map { {P_n}^m} x = \paren {1 - x^2}^{m / 2} \dfrac {\d^m} {\d x^m} \map {P_n} x$

where $\map {P_n} x$ is the Legendre polynomial of order $n$.

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