question to lwpp for spin S = 3/2
Posted: Mon Nov 24, 2014 7:33 am
Hello,
in the documentation for lwpp it is noted, that for spin S > 1/2 this value leads to incorrect results. I want to simulate a quite simple system with pepper: S = 3/2, isotropic g-value g = 0.777, isotropic hyperfine coupling to 14N A(14N) = 31 MHz, axial zero field splitting parameter D = 57 MHz, single crystal (one orientation in z-direction). So in this direction mS is still a good quantum number. The only line width parameter I introduce is lwpp. My question is, if for this simple system lwpp still gives the correct peak-to-peak line width of a homogeneous Lorentzian line broadening (due to a simple exponential life time process).
Regards,
Matthias
in the documentation for lwpp it is noted, that for spin S > 1/2 this value leads to incorrect results. I want to simulate a quite simple system with pepper: S = 3/2, isotropic g-value g = 0.777, isotropic hyperfine coupling to 14N A(14N) = 31 MHz, axial zero field splitting parameter D = 57 MHz, single crystal (one orientation in z-direction). So in this direction mS is still a good quantum number. The only line width parameter I introduce is lwpp. My question is, if for this simple system lwpp still gives the correct peak-to-peak line width of a homogeneous Lorentzian line broadening (due to a simple exponential life time process).
Regards,
Matthias