We review how the identification of gauge theory operators representing string states in the pp-wave/BMN correspondence and their associated anomalous dimension reduces to the determination of the eigenvectors and the eigenvalues of a simple quantum mechanical Hamiltonian and analyze the properties of this Hamiltonian. Furthermore, we discuss the role of random matrices as a tool for performing explicit evaluation of correlation functions
Abstract. Balian’s program of assigning a probability distribution to a random matrix is exploited t...
The goal of this paper is to study the BMN correspondence in the fermionic sector. On the field theo...
Akemann G. Random Matrix Theory and Quantum Chromodynamics. In: Schehr G, Altland A, Fyodorov YV, O'...
Random matrix theory (RMT) provides a common mathematical formulation of distinct physical questions...
Using the relativistic configuration interaction Hartree–Fock method the Hamiltonian matrices of Ce...
Using the relativistic configuration interaction Hartree–Fock method the Hamiltonian matrices of Ce...
We derive an effective, exact quantum mechanical Hamiltonian from N=4 gauge theory in the BMN limit....
We derive an effective, exact quantum mechanical Hamiltonian from N=4 gauge theory in the BMN limit....
In this set of five lectures the authors have presented techniques to analyze open classical and qua...
In this thesis we begin by presenting an introduction on random matrices, their different classes an...
We present a random matrix theory for systems invariant under the joint action of parity, P, and tim...
The understanding of the effects of disorder in condensed matter systems has been of great importan...
The understanding of the effects of disorder in condensed matter systems has been of great importan...
We review the development of random-matrix theory (RMT) during the last decade. We emphasize both th...
ii Hamiltonians describing topological insulator and superconductor systems can like random matrices...
Abstract. Balian’s program of assigning a probability distribution to a random matrix is exploited t...
The goal of this paper is to study the BMN correspondence in the fermionic sector. On the field theo...
Akemann G. Random Matrix Theory and Quantum Chromodynamics. In: Schehr G, Altland A, Fyodorov YV, O'...
Random matrix theory (RMT) provides a common mathematical formulation of distinct physical questions...
Using the relativistic configuration interaction Hartree–Fock method the Hamiltonian matrices of Ce...
Using the relativistic configuration interaction Hartree–Fock method the Hamiltonian matrices of Ce...
We derive an effective, exact quantum mechanical Hamiltonian from N=4 gauge theory in the BMN limit....
We derive an effective, exact quantum mechanical Hamiltonian from N=4 gauge theory in the BMN limit....
In this set of five lectures the authors have presented techniques to analyze open classical and qua...
In this thesis we begin by presenting an introduction on random matrices, their different classes an...
We present a random matrix theory for systems invariant under the joint action of parity, P, and tim...
The understanding of the effects of disorder in condensed matter systems has been of great importan...
The understanding of the effects of disorder in condensed matter systems has been of great importan...
We review the development of random-matrix theory (RMT) during the last decade. We emphasize both th...
ii Hamiltonians describing topological insulator and superconductor systems can like random matrices...
Abstract. Balian’s program of assigning a probability distribution to a random matrix is exploited t...
The goal of this paper is to study the BMN correspondence in the fermionic sector. On the field theo...
Akemann G. Random Matrix Theory and Quantum Chromodynamics. In: Schehr G, Altland A, Fyodorov YV, O'...