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The Virial Theorem for Atoms and Diatomic Molecules

We introduce a scale factor ri into i/r. This factor affects the lengths of the vectors r, but not their directions. That is, [Pg.624]

is more contracted in 3k-dimensional space than For 1, is more diffuse. [Pg.624]

We must check to see if our scaled function is normalized. We know that [Pg.624]

We could make the integral equal to V if we could get the scale factor into all the r terms in the operator and also into dv. The volume element dv requires, which is already present in Eq. A8-13 from the normalization constants. To get n into the operator, we need to multiply the operator by Multiplying Eq. A8-13 by ] gives, then [Pg.625]

The general result is that, for any quantum-mechanical system where [Pg.626]


See other pages where The Virial Theorem for Atoms and Diatomic Molecules is mentioned: [Pg.624]    [Pg.628]   


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Atoms and molecules

Diatomic atoms

Diatomic molecules, atomization

Molecules atomizing

Molecules atoms

THE THEOREM

The Diatomic Molecule

Virial

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