Projects per year
Description
We numerically calculate the number variance in the three dimensional TME model and study the evolution of the number variance as a function of average number of eigenvalues with different disorder parameters as the system goes from a metal to an insulator. We use statistics of complex eigenvalues obtained by diagonalization of the TME model on many realizations of cubic lattices with side length L = 8,12,16. The diagonalization is done using LAPACK algorithm. The TME model may be used to describe a random laser.
Description
The set of data required to produce the plot of number variance of eigenvalues inside disks in the complex plane.
Description
The set of data required to produce the plot of number variance of eigenvalues inside disks in the complex plane.
| Date made available | Jul 1 2020 |
|---|---|
| Publisher | Data Repository for the University of Minnesota |
| Date of data production | Jun 1 2020 - Jul 1 2020 |
Projects
- 1 Active
-
University of Minnesota Materials Research Science and Engineering Center (DMR-2011401)
9/1/20 → 8/31/26
Project: Research project
Research output
- 1 Article
-
Spectral rigidity of non-Hermitian symmetric random matrices near the Anderson transition
Huang, Y. & Shklovskii, B. I., Aug 1 2020, In: Physical Review B. 102, 6, 064212.Research output: Contribution to journal › Article › peer-review
11 Scopus citations