Author Topic: bloch states  (Read 3592 times)

0 Members and 1 Guest are viewing this topic.

Offline jdgayles16

  • QuantumATK Guru
  • ****
  • Posts: 108
  • Reputation: 0
    • View Profile
bloch states
« on: October 7, 2010, 20:57 »
My Bloch states for my gamma point look great, thanks  :)

For non gamma points where the Bloch function can be real (R) and imaginary (I), my graphs seem a little off. Does ATK 10.8.2 plot both R and I? If so is there a way to just plot the R?


Also is there a way to just use two colors in the plotting one for majority spin and one for minority?

Offline Nordland

  • QuantumATK Staff
  • Supreme QuantumATK Wizard
  • *****
  • Posts: 812
  • Reputation: 18
    • View Profile
Re: bloch states
« Reply #1 on: October 8, 2010, 07:34 »
I am assuming that you are plotting it as a isosurface. The iso-surface
is plotted such that the isosurface as a constant amplitude [tex]\sqrt(re^2+im^2)[/tex], the color is the the phase of the bloch state.


Offline zh

  • Supreme QuantumATK Wizard
  • *****
  • Posts: 1141
  • Reputation: 24
    • View Profile
Re: bloch states
« Reply #2 on: October 8, 2010, 07:50 »
The real and imaginary components  of Bloch function can be converted into the magnitude and phase terms accordingly. When the Bloch function is visualized in VNL via isosurface plot, one can choose the magnitude or phase to show the it.

From the charge density [tex]\rho[/tex] in a spin-polarized calculation, one can easily get the spin density ([tex]\Delta \rho =\rho_{up}-\rho_{dn}[/tex]), where [tex]\rho_{up}[/tex] and [tex]\rho_{dn}[/tex] are the spin-up and spin-down charge densities, respectively. And then visualize the spin density via contour plot or volume plot.  This plot of spin density may be more clear to show the distribution of spin.