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Autores principales: Adhikari, Sayak, Baer, Roi
Formato: Preprint
Publicado: 2024
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Acceso en línea:https://arxiv.org/abs/2408.12507
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author Adhikari, Sayak
Baer, Roi
author_facet Adhikari, Sayak
Baer, Roi
contents The Lindblad master equation is a fundamental tool for describing the evolution of open quantum systems, but its computational complexity poses a significant challenge, especially for large systems. This article introduces a stochastic representation of the Lindblad dissipator that addresses this challenge by bundling the Lindblad operators. We demonstrate the effectiveness of this method by considering a Morse oscillator coupled to a spin bath. Our numerical experiments show that a small number of stochastically bundled operators can accurately capture the system's dynamics, even when the Hilbert space dimension is large. This method offers a new perspective on open quantum systems and provides a computationally efficient way to simulate their dynamics.
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publishDate 2024
record_format arxiv
spellingShingle Stochastically bundled dissipators for the quantum master equation
Adhikari, Sayak
Baer, Roi
Quantum Physics
The Lindblad master equation is a fundamental tool for describing the evolution of open quantum systems, but its computational complexity poses a significant challenge, especially for large systems. This article introduces a stochastic representation of the Lindblad dissipator that addresses this challenge by bundling the Lindblad operators. We demonstrate the effectiveness of this method by considering a Morse oscillator coupled to a spin bath. Our numerical experiments show that a small number of stochastically bundled operators can accurately capture the system's dynamics, even when the Hilbert space dimension is large. This method offers a new perspective on open quantum systems and provides a computationally efficient way to simulate their dynamics.
title Stochastically bundled dissipators for the quantum master equation
topic Quantum Physics
url https://arxiv.org/abs/2408.12507