Supporting material for "Two-parameter scaling theory of Anderson localization on the hyperbolic plane"
Authors/Creators
Description
This record contains supporting material for the manuscript Two-parameter scaling theory of Anderson localization on the hyperbolic plane by Alexander Altland, Tobias Micklitz, Devasheesh Sharma, Maksimilian Usoltcev, and Carolin Wille.
The archive provides extended analytical derivations, Python code, Jupyter and Wolfram Mathematica notebooks, and numerical data supporting the calculations and figures in the manuscript and its Supplemental Material.
The repository is organized into separate folders for the analytical derivations and each publication figure. It covers hyperbolic Brownian trajectories, the two-parameter renormalization-group flow, hyperbolic graph representations, finite-graph localization calculations on Bethe, Husimi, and Poisson–Delaunay graphs, and spectral comparisons between continuum and discrete Laplacians.
Numerically intensive calculations are accompanied by archived data and the corresponding production code, allowing the publication figures to be regenerated without repeating the full simulations. Each folder includes reproduction instructions, and the repository provides dependency information and validation checks.
Associated manuscript: arXiv:2604.24917.
Files
anderson-localization-hyperbolic-plane-supporting-material-v2.zip
Additional details
Related works
- Is supplement to
- Preprint: arXiv:2604.24917 (arXiv)
Funding
- Deutsche Forschungsgemeinschaft
- CRC/TRR 183 277101999-A03
- Engineering and Physical Sciences Research Council
- UK Quantum Technologies Programme EP/Z53318X/1
- National Council for Scientific and Technological Development
- Fundação Carlos Chagas Filho de Amparo à Pesquisa do Estado do Rio de Janeiro
Software
- Programming language
- Python , Mathematica
- Development Status
- Inactive