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Legendre polynomials |
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Legendre polynomials [lə′zhän·drə ‚päl·i′nō·mē·əlz] (mathematics) A collection of orthogonal polynomials which provide solutions to the Legendre equation for nonnegative integral values of the parameter. How to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit webmaster's page for free fun content. |
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| By replacing the 100,000-ohm resistor of the thermal emf
compensator with one of higher or lower resistance, the number of
microvolts per angular degree of rotation of the slider can be varied to
suit the needs of the particular galvanometer and its environment. This chain
can be considered to consist of seven segments (or nine if a phalangeal
segment is considered), with 12 major angular degrees of freedom at the
ankle, knee, and hip that can influence the displacement of the heel or
toe during the swing phase of gait. |
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