XAS as conductivity tensor/ Maurits W. Haverkort Institute for theoretical physics, Heidelberg University, Heidelberg, Germany M. W. Haverkort@thphys. uni-heidelberg. de
Sum rules for linear dichroism: orbital occupation
XAS and the conductivity tensor (s) – an example for s to p Real Imaginary Absorption –Im[s] w 0 (in Landau Lifschitz absorption is Re[s])
But the conductivity tensor (s) is a TENSOR
But the conductivity tensor (s) is a TENSOR Absorption –Im[e. s. e]
But the conductivity tensor (s) is a TENSOR Spectrum measured with x-polarized light
But the conductivity tensor (s) is a TENSOR Spectrum measured with y-polarized light
But the conductivity tensor (s) is a TENSOR Spectrum measured with z-polarized light
But the conductivity tensor (s) is a TENSOR Spectrum measured with (y+z)-polarized light
But the conductivity tensor (s) is a TENSOR Spectrum measured with (y+z)-polarized light ½
But the conductivity tensor (s) is a TENSOR Spectrum measured with (y+z)-polarized light ½
But the conductivity tensor (s) is a TENSOR Spectrum measured with (y+z)-polarized light ½
But the conductivity tensor (s) is a TENSOR Spectrum measured with (y+z)-polarized light ½
The conductivity tensor (s) in cubic symmetry
The conductivity tensor (s) in tetragonal symmetry
The conductivity tensor (s) in orthorhombic symmetry
The conductivity tensor (s) in monoclinic symmetry