• Processing of wave-functions generate by st-wslda-1d code
• Processing of wave-functions generate by st-wslda-2d code

Folder extensions/post-processing-wf contains templates of scripts for processing of the results

Processing of wave-functions generate by st-wslda-1d code

When processing wave-functions you need to remember that full form of the quasi-particle orbital is:

\begin{pmatrix}
u_n(x,y,z)\\
v_n(x,y,z)
\end{pmatrix}=
\begin{pmatrix}
u_{n,k_y,k_z}(x)\\
v_{n,k_y,k_z}(x)
\end{pmatrix}\dfrac{1}{\sqrt{L_y}}e^{ik_y y}\dfrac{1}{\sqrt{L_z}}e^{ik_z z}

Moreover, you need to normalize the wave-functions by yourself.

Explore these files to learn more:

• see: st-processwf-1d-template.c for the template.

Processing of wave-functions generate by st-wslda-2d code

When processing wave-functions you need to remember that full form of the quasi-particle orbital is:

\begin{pmatrix}
u_n(x,y,z)\\
v_n(x,y,z)
\end{pmatrix}=
\begin{pmatrix}
u_{n,k_z}(x,y)\\
v_{n,k_z}(x,y)
\end{pmatrix}\dfrac{1}{\sqrt{L_z}}e^{ik_z z}

Moreover, you need to normalize the wave-functions by yourself.

Explore these files to learn more:

• see: st-processwf-2d-template.c for the template.
• see: st-Lz-quantum-numbers-2d.c for an example demonstrating of extraction of an expectation value of the angular momentum operator for each quasi-particle state.