Eigenvector statistics in non-Hermitian random matrix ensembles
We study statistical properties of the eigenvectors of non-Hermitian random matrices, concentrating on Ginibre's complex Gaussian ensemble, in which the real and imaginary parts of each element of an N x N matrix, J, are independent random variables. Calculating ensemble averages based on the q...
Main Authors: | Chalker, J, Mehlig, B |
---|---|
Format: | Journal article |
Language: | English |
Published: |
1998
|
Similar Items
-
Eigenvector statistics in non-Hermitian random matrix ensembles
by: Chalker, J, et al.
Published: (1998) -
Statistical properties of eigenvectors in non-Hermitian Gaussian random
matrix ensembles
by: Mehlig, B, et al.
Published: (1999) -
Eigenvector correlations in non-Hermitian random matrix ensembles
by: Mehlig, B, et al.
Published: (1998) -
Eigenvalues and eigenvectors for a hermitian gaussian operator: Role of the Schrödinger-Robertson uncertainty relation
by: R. F. Snider
Published: (2023-08-01) -
Diffusion in a Random Velocity Field: Spectral Properties of a
Non-Hermitian Fokker-Planck Operator
by: Chalker, J, et al.
Published: (1997)