▪ Abstract Random matrix theory is a powerful way to describe universal correlations of
eigenvalues of complex systems. It also may serve as a schematic model for disorder in …

In this review we summarise recent results for the complex eigenvalues and singular values
of finite products of finite size random matrices, their correlation functions and asymptotic …

We perform a systematic symmetry classification of many-body Lindblad superoperators
describing general (interacting) open quantum systems coupled to a Markovian …

We analyze the phase diagram of QCD with two massless quark flavors in the space of
temperature T and chemical potential of the baryon charge μ using available experimental …

In a Euclidean space functional integral treatment of the free energy of QCD, a chemical
potential enters only through the functional determinant of the Dirac operator which for any …

We derive explicit transformation formulae relating the renormalized quark mass and field as
defined in the MS-scheme with the corresponding quantities defined in any other scheme …

We present our lattice studies of SU (3) gauge theory with N f= 8 degenerate fermions in the
fundamental representation. Using nHYP-smeared staggered fermions we study finite …

We study the spectrum of the QCD Dirac operator by means of the valence quark mass
dependence of the chiral condensate in partially quenched Chiral Perturbation Theory …

We derive the microscopic spectral density of the Dirac operator in SU (Nc⩾ 3) Yang-Mills
theory coupled to Nf fermions in the fundamental representation. An essential technical …

We show that partition functions of various matrix models can be obtained by acting on
elementary functions with exponents of Ŵ operators. A number of illustrations is given …