activity
19952026
most citedMany body localization in Heisenberg XXZ magnet in a random field

974 citations · 16.2k across the 219 of their papers we have counts for

collaborators
Showing nlin.CDShow all

26 papers · 1 filter

nlin.CD2021★ 23 cited

Exact Spectral Statistics in Strongly Localised Circuits

Bruno Bertini, Pavel Kos, Tomaz Prosen

Since the seminal work of Anderson, localisation has been recognised as a standard mechanism allowing quantum many-body systems to escape ergodicity. This idea acquired even more p…

nlin.CD2021

Quantum chaos in triangular billiards

Črt Lozej, Giulio Casati, Tomaž Prosen

We present an extensive numerical study of spectral statistics and eigenfunctions of quantized triangular billiards. We compute two million consecutive eigenvalues for six represen…

nlin.CD2020★ 41 cited

Statistics of the Spectral Form Factor in the Self-Dual Kicked Ising Model

Ana Flack, Bruno Bertini, Tomaz Prosen

We compute the full probability distribution of the spectral form factor in the self-dual kicked Ising model by providing an exact lower bound for each moment and verifying numeric…

nlin.CD2018★ 353 cited

Exact Spectral Form Factor in a Minimal Model of Many-Body Quantum Chaos

Bruno Bertini, Pavel Kos, Tomaz Prosen

The most general and versatile defining feature of quantum chaotic systems is that they possess an energy spectrum with correlations universally described by random matrix theory (…

nlin.CD2018★ 8 cited

Few Islands Approximation of Hamiltonian System with divided Phase Space

Leonid A. Bunimovich, Giulio Casati, Tomaz Prosen +1

It is well known that typical Hamiltonian systems have divided phase space consisting of regions with regular dynamics on KAM tori and region(s) with chaotic dynamics called chaoti…

nlin.CD2017★ 175 cited

Many-body quantum chaos: Analytic connection to random matrix theory

Pavel Kos, Marko Ljubotina, Tomaz Prosen

A key goal of quantum chaos is to establish a relationship between widely observed universal spectral fluctuations of clean quantum systems and random matrix theory (RMT). For sing…