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Relationships between potential functions and the vibration-rotation levels

Relationships between potential functions and the vibration-rotation levels [Pg.276]

Earlier in this chapter we discussed the ab initio calculation of diatomic molecule potential functions these may be expressed as the sum of the potential for a rotationless molecule, and a rotational energy term, [Pg.276]

Given the potential energy curve Vj(R) it is possible, through an iterative procedure which we describe shortly, to locate the vibrational levels using the semiclassical quantisation condition [Pg.277]

S (R) and S (R) are the first- and second-derivatives of S(R) with respect to R. The one-dimensional Schrodinger equation, [Pg.277]

We now return to equations (6.367) and (6.368), and extract the terms which are linear in h, obtaining the results [Pg.278]

The JWKB semiclassical method The Schrodinger equation can be written in the form [Pg.277]




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Function relationships

Functional relationships

Functionality, level

Level function

Level potential

Potential Relationship

Potential function

Potential vibrational

Potentials potential functions

Rotation potential

Rotation-vibration

Rotational level

Rotational potential

Rotational vibrations

Rotational-vibrational

Vibrating rotator

Vibration potentials

Vibrational function

Vibrational levels

Vibrational, rotational, and

Vibrational-rotational levels

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