We set up and analyze a random matrix model to study energy localization and its time behavior in two chaotically coupled systems. This investigation is prompted by a recent experimental and theoretical study of Weaver and Lobkis on coupled elastomechanical systems. Our random matrix model properly describes the main features of the findings by Weaver and Lobkis. Due to its general character, our model is also applicable to similar systems in other areas of physics-for example, to chaotically coupled quantum dots
We study statistical properties of the eigenfunctions in the three-dimensional Anderson model of loc...
The quantum mechanics of energy flow in many-dimensional Fermi resonant systems has several connecti...
We review the development of random-matrix theory (RMT) during the last decade. We emphasize both th...
Two theoretical studies are presented, both prompted by recent experiments. First, we investigate th...
This paper aims at presenting a few models of quantum dynamics whose description involves the analys...
We reinvestigate the validity of mapping the problem of two onsite interacting particles in a random...
In this thesis, we study energy absorption in classical chaotic, ergodic systems subject to rapid pe...
Abstract The fine grained energy spectrum of quantum chaotic systems is widely believed to be descri...
Abstract. We investigate the localization properties of the eigenvectors of a banded random matrix e...
We measure the amplitude of the elastomechanical displacement at a fine grid of points on a free pla...
Abstract We use random matrix theory to explore late-time chaos in supersymmetric quantum mechanical...
Abstract. The statistical properties of the spectrum of systems which have a chaotic classical limit...
Energy transfer is one of the essentials of mechanical wave propagation (along with momentum transpo...
Phenomena in quantum chaotic systems such as spectral fluctuations are known to be described remark...
We investigate the validity of mapping the problem of two onsite interacting particles in a random p...
We study statistical properties of the eigenfunctions in the three-dimensional Anderson model of loc...
The quantum mechanics of energy flow in many-dimensional Fermi resonant systems has several connecti...
We review the development of random-matrix theory (RMT) during the last decade. We emphasize both th...
Two theoretical studies are presented, both prompted by recent experiments. First, we investigate th...
This paper aims at presenting a few models of quantum dynamics whose description involves the analys...
We reinvestigate the validity of mapping the problem of two onsite interacting particles in a random...
In this thesis, we study energy absorption in classical chaotic, ergodic systems subject to rapid pe...
Abstract The fine grained energy spectrum of quantum chaotic systems is widely believed to be descri...
Abstract. We investigate the localization properties of the eigenvectors of a banded random matrix e...
We measure the amplitude of the elastomechanical displacement at a fine grid of points on a free pla...
Abstract We use random matrix theory to explore late-time chaos in supersymmetric quantum mechanical...
Abstract. The statistical properties of the spectrum of systems which have a chaotic classical limit...
Energy transfer is one of the essentials of mechanical wave propagation (along with momentum transpo...
Phenomena in quantum chaotic systems such as spectral fluctuations are known to be described remark...
We investigate the validity of mapping the problem of two onsite interacting particles in a random p...
We study statistical properties of the eigenfunctions in the three-dimensional Anderson model of loc...
The quantum mechanics of energy flow in many-dimensional Fermi resonant systems has several connecti...
We review the development of random-matrix theory (RMT) during the last decade. We emphasize both th...