We show how two-point correlation functions recently derived within non-isotropic random wave models can be obtained in the appropriate limit in terms of the exact Green function of the quantum system. Since no statistical model is required for this derivation, this shows that taking the wavefunctions as Gaussian processes is the only assumption of those models. We also show how for clean systems the two-point correlation function based on an energy average defines a Gaussian theory which substantially reduces the spurious contributions coming from the normalization problem
We present a semiclassical approach to eigenfunction statistics in chaotic and weakly disordered qua...
This work is concerned with the quantum measurement model proposed by Ghirardi-Rimini-Weber [1] (GRW...
Quantum interference of particle systems results from the wave properties of the particles and are p...
We show how two-point correlation functions recently derived within non-isotropic random wave models...
We develop a statistical description of chaotic wave functions in closed systems obeying arbitrary b...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
In this work we shall test predictions of random wave models with microwave experiments. In wave or ...
We present a novel approach to study the statistical properties of eigenfunctions in quantum systems...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Context: Two-point correlation functions are used throughout cosmology as a measure for the statisti...
Starting with Berry's hypothesis for fixed energy waves in a classically chaotic system, and casting...
Rocco, Andrea, Two-fold role of randomness: a source of both long-range cor-relations and ordinary s...
We study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Be...
We account for the origin of the laws of quantum probabilities in the de Broglie-Bohm (pilot wave) f...
We describe a novel approach for computing wave correlation functions inside finite spatial domains ...
We present a semiclassical approach to eigenfunction statistics in chaotic and weakly disordered qua...
This work is concerned with the quantum measurement model proposed by Ghirardi-Rimini-Weber [1] (GRW...
Quantum interference of particle systems results from the wave properties of the particles and are p...
We show how two-point correlation functions recently derived within non-isotropic random wave models...
We develop a statistical description of chaotic wave functions in closed systems obeying arbitrary b...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
In this work we shall test predictions of random wave models with microwave experiments. In wave or ...
We present a novel approach to study the statistical properties of eigenfunctions in quantum systems...
We present an improved version of Berry's ansatz able to incorporate exactly the existence of bounda...
Context: Two-point correlation functions are used throughout cosmology as a measure for the statisti...
Starting with Berry's hypothesis for fixed energy waves in a classically chaotic system, and casting...
Rocco, Andrea, Two-fold role of randomness: a source of both long-range cor-relations and ordinary s...
We study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Be...
We account for the origin of the laws of quantum probabilities in the de Broglie-Bohm (pilot wave) f...
We describe a novel approach for computing wave correlation functions inside finite spatial domains ...
We present a semiclassical approach to eigenfunction statistics in chaotic and weakly disordered qua...
This work is concerned with the quantum measurement model proposed by Ghirardi-Rimini-Weber [1] (GRW...
Quantum interference of particle systems results from the wave properties of the particles and are p...