Preferred Label : Marcus equation (for electron transfer); 
IUPAC definition : Relation between the rate of outer-sphere electron transfer and the thermodynamics
               of this process. Essentially, the rate constant within the encounter complex (or the
               rate constant of intramolecular transfer) is given by the Eyring equation: \[k_{\mathrm{ET}}
               \frac{\kappa _{\mathrm{ET}}\ k\ T}{h}\ \exp (- \frac{Δ G {\ddagger }}{R\ T})\] where
               k is the Boltzmann constant, h the Planck constant, R the gas constant and κ ET the
               so-called electronic transmission factor (κ ET   1 for adiabatic and    1 for diabatic
               electron transfer). For outer-sphere electron transfer the barrier height can be expressed
               as: \[Δ G {\ddagger}   \frac{(\lambda\, \,Δ _{{ET}}G {\,\unicode{x26ac}}) {2}}{4\
               \lambda }\] where ΔET.Go is the standard Gibbs energy change accompanying the electron-transfer
               reaction and λ the total reorganization energy.; 
Scope note : whereas the classical marcus equation has been found to be quite adequate in the normal
               region, it is now generally accepted that in the inverted region a more elaborate
               formulation, taking into account explicitly the franck–condon factor due to quantum
               mechanical vibration modes, should be employed.; 
         
         
            Origin ID : M03702; 
 See also See also
 
         
         
         Relation between the rate of outer-sphere electron transfer and the thermodynamics
            of this process. Essentially, the rate constant within the encounter complex (or the
            rate constant of intramolecular transfer) is given by the Eyring equation: \[k_{\mathrm{ET}}
            \frac{\kappa _{\mathrm{ET}}\ k\ T}{h}\ \exp (- \frac{Δ G {\ddagger }}{R\ T})\] where
            k is the Boltzmann constant, h the Planck constant, R the gas constant and κ ET the
            so-called electronic transmission factor (κ ET   1 for adiabatic and    1 for diabatic
            electron transfer). For outer-sphere electron transfer the barrier height can be expressed
            as: \[Δ G {\ddagger}   \frac{(\lambda\, \,Δ _{{ET}}G {\,\unicode{x26ac}}) {2}}{4\
            \lambda }\] where ΔET.Go is the standard Gibbs energy change accompanying the electron-transfer
            reaction and λ the total reorganization energy.