We review recent progress in the mathematical theory of quantum disordered systems: the Anderson transition (joint work with Domin-gos Marchetti), the (quantum and classical) Edwards-anderson spin-glass model and return to equilibrium for a class of spin glass models, which includes the EA model initially in a very large transverse magnetic field. In recent years there has been a significant progress in the mathematical theory of (quantum) disordered systems. Our purpose here is to present the main ideas (without proofs), with a clear discussion of their conceptual and physical relevance, as well as a brief comparison with the recent, analogou
In general, the dynamics of many-body quantum systems far-from-equilibrium is highly intricate, and ...
International audienceThe Anderson model is a paradigm for quantum disordered physical systems. Orig...
This thesis considers asymptotic behaviors of high-dimensional disordered systems, including Ising m...
We review recent progress in the mathematical theory of quantum disordered systems: the Anderson tra...
Contribution to the 12th International Conference on Recent Progress in Many-Body Theories, Santa Fe...
The physics of Anderson transitions between localized and metallic phases in disordered systems is r...
Disordered systems are ubiquitous in nature and their study remains a profound and challenging subje...
A self-consistent theory of localization in a tight-binding model of topologically disordered system...
We investigate numerically disorder chaos in spin glasses, i.e. the sensitivity of the ground state...
This manuscript present my research activities in the field of statistical mechanics of disordered s...
Presenting and developing the theory of spin glasses as a prototype for complex systems, this book i...
Thesis (Ph.D.)--University of Washington, 2018This thesis concerns the interplay of quantum mechanic...
This paper reviews the progress made in the last several years in understanding the properties of di...
Our research group will consider the study of the statistical mechanics properties, especially at eq...
The authors briefly review some rigorous results on disordered spin systems. They mostly discuss the...
In general, the dynamics of many-body quantum systems far-from-equilibrium is highly intricate, and ...
International audienceThe Anderson model is a paradigm for quantum disordered physical systems. Orig...
This thesis considers asymptotic behaviors of high-dimensional disordered systems, including Ising m...
We review recent progress in the mathematical theory of quantum disordered systems: the Anderson tra...
Contribution to the 12th International Conference on Recent Progress in Many-Body Theories, Santa Fe...
The physics of Anderson transitions between localized and metallic phases in disordered systems is r...
Disordered systems are ubiquitous in nature and their study remains a profound and challenging subje...
A self-consistent theory of localization in a tight-binding model of topologically disordered system...
We investigate numerically disorder chaos in spin glasses, i.e. the sensitivity of the ground state...
This manuscript present my research activities in the field of statistical mechanics of disordered s...
Presenting and developing the theory of spin glasses as a prototype for complex systems, this book i...
Thesis (Ph.D.)--University of Washington, 2018This thesis concerns the interplay of quantum mechanic...
This paper reviews the progress made in the last several years in understanding the properties of di...
Our research group will consider the study of the statistical mechanics properties, especially at eq...
The authors briefly review some rigorous results on disordered spin systems. They mostly discuss the...
In general, the dynamics of many-body quantum systems far-from-equilibrium is highly intricate, and ...
International audienceThe Anderson model is a paradigm for quantum disordered physical systems. Orig...
This thesis considers asymptotic behaviors of high-dimensional disordered systems, including Ising m...