Spherical Transition Moment
    
      This transition moment must be used for multiphoton or 
Raman transitions.
      It is also appropriate for single photon transitions
      classified as parallel or perpendicular, as noted below. For
      linear
      molecules the "Strength" number is the value of the vibronic only
      matrix element:
    
 
    T(k,q) = <stateA, Λ+q| μ | stateB, Λ>
    
    where k is the "Rank" and
    q the "Component" setting,
    normally
    chosen to be >= 0. The corresponding matrix element:
    T(k,-q) = <stateA, Λ-q| μ | stateB, Λ>
    
    is then computed by symmetry. The
      order of the states (which can be significant in cases involving
      multiple transition moments) is as displayed in the constants
      window.
      Strictly all the above matrix elements should have selection rules
      ΔS
      = 0 (and ΔΣ = 0 for linear molecules), but as an extension 
PGOPHER relaxes this
      requirement for ΔS ≠ 0 transitions and only enforces the
      |ΔΩ| = 
q rule. See the
      section on 
Forbidden Transitions in Linear
        Molecules for a more detailed discussion of
      this.   
    
 
    Settings
    
      
        
          | Rank | 
          Rank of transition: 1 for a normal electric dipole
            transition; see here for
            multiphoton or Raman
            transitions | 
        
        
          | Component | 
           Projection quantum number of transition moment. The
            default
            is auto, which
            for simple
            cases implies taking the only value of the component which
            gives an
            allowed transitions. In the standard one photon case it will
            be 0 for a
            parallel transition and 1 for a perpendicular transition.
            For more
            complicated cases auto
            will not work and a specific component must be taken. 
           | 
        
      
    
    Parameters
    
      
        
          | Strength | 
          Transition (dipole)
            moment. For one photon transitions this has units of Debye.
            Note that
            the relative intensity is proportional to the square of this
            value. |