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Main Authors: Bakker, Lieuwe, Barik, Suvendu, Gritsev, Vladimir, Yuzbashyan, Emil A.
Format: Preprint
Published: 2025
Subjects:
Online Access:https://arxiv.org/abs/2510.04267
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author Bakker, Lieuwe
Barik, Suvendu
Gritsev, Vladimir
Yuzbashyan, Emil A.
author_facet Bakker, Lieuwe
Barik, Suvendu
Gritsev, Vladimir
Yuzbashyan, Emil A.
contents We determine the late-time dynamics of a generic spin ensemble with inhomogeneous broadening - equivalently, qubits with arbitrary Zeeman splittings - coupled to a dissipative environment with strength decreasing as $1/t$. The approach to the steady state follows a power law, reflecting the interplay between Hamiltonian dynamics and vanishing dissipation. The decay exponents vary non-analytically with the ramp rate, exhibiting a cusp singularity, and $n$-point correlation functions factorize into one- and two-point contributions. Our exact solution anchors a universality class of open quantum systems with explicitly time-dependent dissipation.
format Preprint
id arxiv_https___arxiv_org_abs_2510_04267
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Turning Down the Noise: Power-Law Decay and Temporal Phase Transitions
Bakker, Lieuwe
Barik, Suvendu
Gritsev, Vladimir
Yuzbashyan, Emil A.
Quantum Physics
Quantum Gases
Statistical Mechanics
Mathematical Physics
We determine the late-time dynamics of a generic spin ensemble with inhomogeneous broadening - equivalently, qubits with arbitrary Zeeman splittings - coupled to a dissipative environment with strength decreasing as $1/t$. The approach to the steady state follows a power law, reflecting the interplay between Hamiltonian dynamics and vanishing dissipation. The decay exponents vary non-analytically with the ramp rate, exhibiting a cusp singularity, and $n$-point correlation functions factorize into one- and two-point contributions. Our exact solution anchors a universality class of open quantum systems with explicitly time-dependent dissipation.
title Turning Down the Noise: Power-Law Decay and Temporal Phase Transitions
topic Quantum Physics
Quantum Gases
Statistical Mechanics
Mathematical Physics
url https://arxiv.org/abs/2510.04267