Add to ORKGWe study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Berry's conjecture. An expression for the two-point correlation function is derived and verified numerically
We study the effective Hamiltonian for strong-coupling lattice QCD in the case of non-zero baryon de...
In my talk I will discuss a replica path integral approach describing the quantum chaotic dynamics o...
The paper is devoted to the derivation of random unitary matrices whose spectral statistics is the s...
We study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Be...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Some aspects of asymptotic freedom are discussed in the context of a simple two-particle non-relativ...
We develop a statistical description of chaotic wave functions in closed systems obeying arbitrary b...
Starting with Berry's hypothesis for fixed energy waves in a classically chaotic system, and casting...
We show how two-point correlation functions recently derived within non-isotropic random wave models...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
The behaviour of quantum chaotic states of billiard systems is believed to be well described by Berr...
In this work we shall test predictions of random wave models with microwave experiments. In wave or ...
We suggest a novel proposal to express decoherence in open quantum systems by jointly employing spec...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Bound states of BPS particles in five-dimensional N=2 supergravity are counted by a topological inde...
We study the effective Hamiltonian for strong-coupling lattice QCD in the case of non-zero baryon de...
In my talk I will discuss a replica path integral approach describing the quantum chaotic dynamics o...
The paper is devoted to the derivation of random unitary matrices whose spectral statistics is the s...
We study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Be...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Some aspects of asymptotic freedom are discussed in the context of a simple two-particle non-relativ...
We develop a statistical description of chaotic wave functions in closed systems obeying arbitrary b...
Starting with Berry's hypothesis for fixed energy waves in a classically chaotic system, and casting...
We show how two-point correlation functions recently derived within non-isotropic random wave models...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
The behaviour of quantum chaotic states of billiard systems is believed to be well described by Berr...
In this work we shall test predictions of random wave models with microwave experiments. In wave or ...
We suggest a novel proposal to express decoherence in open quantum systems by jointly employing spec...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Bound states of BPS particles in five-dimensional N=2 supergravity are counted by a topological inde...
We study the effective Hamiltonian for strong-coupling lattice QCD in the case of non-zero baryon de...
In my talk I will discuss a replica path integral approach describing the quantum chaotic dynamics o...
The paper is devoted to the derivation of random unitary matrices whose spectral statistics is the s...