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Symmetric properties time-dependent Schrodinger equation

If the wave function for the system is initially symmetric (antisymmetric), then it remains symmetric (antisymmetric) as time progresses. This property follows from the time-dependent Schrodinger equation... [Pg.211]

Since the Hamiltonian is symmetric in space coordinates the time-dependent Schrodinger equation prevents a system of identical particles in a symmetric state from passing into an anti-symmetric state. The symmetry character of the eigenfunctions therefore is a property of the particles themselves. Only one eigenfunction corresponds to each eigenfunction and hence there is no exchange degeneracy. [Pg.467]


See other pages where Symmetric properties time-dependent Schrodinger equation is mentioned: [Pg.34]    [Pg.304]   
See also in sourсe #XX -- [ Pg.723 , Pg.724 , Pg.725 , Pg.726 , Pg.727 ]

See also in sourсe #XX -- [ Pg.723 , Pg.724 , Pg.725 , Pg.726 , Pg.727 ]




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