Disclaimer: The code presented here is for educational purposes and therefore has not been developed in a sophisticated manner considering all possible nuances.
(In progress)
You can find a better visualization of my .ipynb at https://nbviewer.jupyter.org/github/PiresMA/quantum-walk-1D/tree/master/
Summary:
qw_01:
- Probability distribution P_t(x) for the QW and classical walk (CW)
- Scaling behavior of the main spreading measure, namely the standard deviation of P_t(x)
qw_02:
- Jensen-Shannon dissimilarity between P_t(x) arising from the QW and CW. This measure is a bounded symmetrization of the unbounded Kullback-Leibler dissimilarity (KLD).
- For comparison, I also include the Hellinger distance between P_t(x) from QW and CW
qw_03 (coming soon)
- Distributional measures: Shannon entropy and Inverse Participation Ratio (IPR)
qw_04 (coming soon)
- Von Neumann entanglement entropy