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Hermite Recursion Rule

Next we should note a useful recurrence relationship between the Hermite polynomials. qHnCq) = rMn-iiO + which relates a given w-level to the levels above and below. [Pg.265]

The wave functions are also orthogonal because the product of an odd and even function integrated over all space is zero and the (even x even) or (odd x odd) products cancel due to the [Pg.265]


This evolution of a complex set of numbers from something very simple is rather like a recursion rule. For example, the wave function for a harmonic oscillator contains the Hermite polynomial, Hb(t/), which satisfies the recursion relation ... [Pg.177]


See other pages where Hermite Recursion Rule is mentioned: [Pg.265]    [Pg.265]   


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