The microscopic spectral eigenvalue correlations of QCD Dirac operators in the presence of dynamical fermions are calculated within the framework of Random Matrix Theory (RMT). Our approach treats the low--energy correlation functions of all three chiral symmetry breaking patterns (labeled by the Dyson index $\beta=1,2$ and 4) on the same footing, offering a unifying description of massive QCD Dirac spectra. RMT universality is explicitly proven for all three symmetry classes and the results are compared to the available lattice data for $\beta=4$
We find the microscopic spectral densities and the spectral correlators associated with multicritica...
Using the graded eigenvalue method and a recently computed extension of the Itzykson-Zuber integral ...
In non-Hermitian random matrix theory there are three universality classes for local spectral correl...
The microscopic spectral eigenvalue correlations of QCD Dirac operators in the presence of dynamical...
LaTeX, 4 pages, 3 figures, Lattice 2000 (Gravity and Matrix Models), typos correctedThe microscopic ...
Akemann G, Kanzieper E. Spectra of massive QCD Dirac Operators from Random Matrix Theory: all three ...
We show that integrable structure of chiral random matrix models incorporating global symmetries of ...
In this lecture we argue that the fluctuations of Dirac eigenvalues on the finest scale, i.e. on the...
We have computed ensembles of complete spectra of the staggered Dirac operator using four-dimensiona...
Akemann G, Kanzieper E. Spectra of massive and massless QCD Dirac operators: A novel link. Phys.Rev....
The microscopic spectrum of the QCD Dirac operator is shown to obey random matrix model statistics i...
We review the application of random matrix theory (RMT) to chiral symmetry in QCD. Starting from the...
We derive the hole probability and the distribution of the smallest eigenvalue of chiral hermitian r...
Abstract: Random Matrix Theory (RMT) is a powerful statistical tool to model spectral fluctuations. ...
In non-Hermitian random matrix theory there are three universality classes for local spectral correl...
We find the microscopic spectral densities and the spectral correlators associated with multicritica...
Using the graded eigenvalue method and a recently computed extension of the Itzykson-Zuber integral ...
In non-Hermitian random matrix theory there are three universality classes for local spectral correl...
The microscopic spectral eigenvalue correlations of QCD Dirac operators in the presence of dynamical...
LaTeX, 4 pages, 3 figures, Lattice 2000 (Gravity and Matrix Models), typos correctedThe microscopic ...
Akemann G, Kanzieper E. Spectra of massive QCD Dirac Operators from Random Matrix Theory: all three ...
We show that integrable structure of chiral random matrix models incorporating global symmetries of ...
In this lecture we argue that the fluctuations of Dirac eigenvalues on the finest scale, i.e. on the...
We have computed ensembles of complete spectra of the staggered Dirac operator using four-dimensiona...
Akemann G, Kanzieper E. Spectra of massive and massless QCD Dirac operators: A novel link. Phys.Rev....
The microscopic spectrum of the QCD Dirac operator is shown to obey random matrix model statistics i...
We review the application of random matrix theory (RMT) to chiral symmetry in QCD. Starting from the...
We derive the hole probability and the distribution of the smallest eigenvalue of chiral hermitian r...
Abstract: Random Matrix Theory (RMT) is a powerful statistical tool to model spectral fluctuations. ...
In non-Hermitian random matrix theory there are three universality classes for local spectral correl...
We find the microscopic spectral densities and the spectral correlators associated with multicritica...
Using the graded eigenvalue method and a recently computed extension of the Itzykson-Zuber integral ...
In non-Hermitian random matrix theory there are three universality classes for local spectral correl...