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07 XJózef Spałek (Jagiellonian University)
Emergence of distinguishability in quantum statistics of strongly correlated fermions
Gdzie: MS Teams [ZOA-test], 12:15
Seminarium Zakładowe
Online: [link]
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[Abstrakt, pełna informacja]

20-22.02.2024 - Workshop on Quantum Simulators of the Future: From Dynamical Gauge Fields to Lattice Gauge Theories | (smr 3922)

An ICTP Meeting This Workshop will gather world-leading groups that design, realize, and characterize a new generation of simulators with ultracold atoms and beyond. It will address novel quantum simulators of statistical gauge fields, dynamical lattices, and lattice gauge theory models (LGT), as well as connections to quantum computing and tensor network methods. https://indico.ictp.it/event/10460

Konferencje

06-08.09.2023 - Konferencja "Time Crystals"

More details na stronie konferencji.

27.06-2.07.2022 - 6th Workshop on Algebraic Designs, Hadamard Matrices & Quanta

Więcej szczegółów on conference website.

05-11.09.2021 - Quantum Optics X

Więcej szczegółów na stronie konferencji.

Open Data

Current: /2108.11654

Arxiv link

Two directories include exact eigenvalues of different systems used as well as samples from Pechukas-Yukawa distribution interpolating in GOE-Poisson ensemble.

The abstract describes the work:

The level statistics in the transition between delocalized and localized {phases of} many body interacting systems is {considered}. We recall the joint probability distribution for eigenvalues resulting from the statistical mechanics for energy level dynamics as introduced by Pechukas and Yukawa. The resulting single parameter analytic distribution is probed numerically {via Monte Carlo method}. The resulting higher order spacing ratios are compared with data coming from different {quantum many body systems}. It is found that this Pechukas-Yukawa distribution compares favorably with {β--Gaussian ensemble -- a single parameter model of level statistics proposed recently in the context of disordered many-body systems.} {Moreover, the Pechukas-Yukawa distribution is also} only slightly inferior to the two-parameter β-h ansatz shown {earlier} to reproduce {level statistics of} physical systems remarkably well.

[Parent Directory]
ExactdiagDIR Eigenvalues from exact diagonalization of different systems used in this work
PechukasYukawaDIR Data for Pechucas - Yukawa distribution