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Wave equation and angular momentum

nie and Wn represent the electron mass and the mass of the nucleus, respectively V is the potential energy corresponding to the electron-nucleus attraction  [Pg.45]

By making use of the relations between cartesian coordinates and spherical polar coordinates (Fig. 3.1), [Pg.46]

Problem 3.1 Consider a free particle (F = 0) moving in a plane xy. [Pg.47]

We can then explore the possibility of expressing the wavefunction by a product of two functions, one only dependent on r and the other a function [Pg.47]

Since the left side of this equation is a function only of r (i.e. it does not depend on the values given to 6 and 4 ) and the right side is a function only of 6 and 0 (i.e. it does not depend on the value of r), this equality requires that both members of the equation are equal to a constant, /x. Rearranging leads to  [Pg.48]


See other pages where Wave equation and angular momentum is mentioned: [Pg.45]    [Pg.47]    [Pg.49]   


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