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Close-coupling approach for rotational excitation

If we fix the intramolecular distance of the diatom, the system is described by the two Jacobi coordinates R and 7, where R is the distance from A to the center-of-mass of BC and 7 is the orientation angle of the diatom with respect to the scattering vector R. The appropriate Hamiltonian is given by (see Section 11.1 for a more detailed discussion) [Pg.57]

In the limit R — 00, hrot goes over into the rotational energy of the free fragment. The eigenfunctions of hrot are the rotor wavefunctions, i.e., [Pg.58]

The partial dissociation wavefunctions (R, 7 -E1, j), which describe dissociation into A+BC(j), are now expanded in terms of the Yju(7,0) according to  [Pg.58]

Inserting (3.19) into the Schrodinger equation and proceeding as described in Section 3.1 yields the set of coupled equations [Pg.58]

The product of the ground-state wavefunction and the transition dipole function is also expanded in terms of spherical harmonics, [Pg.59]


See other pages where Close-coupling approach for rotational excitation is mentioned: [Pg.56]    [Pg.57]    [Pg.59]   


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