PUB - Publikationen an der Universität Bielefeld

Data publication for the paper "Three non-Hermitian random matrix universality classes of complex edge statistics: Spacing ratios and distributions" We provide the complex eigenvalues of random matrices for 720 000 ensembles of size $N=1024$ for Poisson statistics, class A (complex Ginibre) and class AI$^\dagger$ (complex symmetric), respectively of size $2N=1024$ for the symmetry class AII$^\dagger$ (complex self-dual). The standard NumPy binary file format is used (complex numbers are represented as real and imaginary part, each a 64 bit IEEE 754 floating point number). Each file contains a two-dimensional array of complex eigenvalues, with major dimension being the ensemble size (720 000) and minor dimension the matrix size ($N=1024$, respectively $2N=1024$). It is important to note that the file for class AII$^\dagger$ still contains the double degenerate eigenvalue pairs.