Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

物性研究

Quantum Trajectory in Non-Linear System

Hiroto Kubotani, ヒロト クボタニ

Published Jan 20, 2000• 0 citations
OpenAlex

Abstract

この論文は国立情報学研究所の電子図書館事業により電子化されました。

Related papers

Quantum Trajectory in Non-Linear System〔和文〕 (第7回『非平衡系の統計物理』シンポジウム)

Hiroto Kubotani

物性研究•Jan 20, 2000•0 citations

28p-XD-4 Quantum Trajectory in Non-Linear System

Hiroto Kubotani

日本物理学会講演概要集•Mar 15, 1999•0 citations

Quantum trajectories in Quantum Kicked Rotors(The 8th Symposium on Non-Equilibrium Statisitical Physics)

Kosuke Shizume, Salman Habib, Kurt A. Jacobs

この論文は国立情報学研究所の電子図書館事業により電子化されました。

•Feb 20, 2001•0 citations

Non-Markovian evolution of quantum systems (量子科学における双対性とスケール)

Dariusz Chruściński, Andrzej Kossakowski

素粒子論研究•Feb 20, 2012•0 citations

Quantum Trajectory in Multi-Dimensional Non-Linear System

Hiroto Kubotani

We discuss quantum dynamics in multi-dimensional non-linear systems. It is well-known that wave functions are localized in a kicked rotor model. However, coupling with other degrees of freedom breaks the localization. In order to clarify the difference, we describe the quantum dynamics by deterministic rigid trajectories, which are accompanied with the de Broglie-Bohm interpretation of quantum mechanics, instead of wave functions. A bundle of quantum trajectories are repulsive through quantum potential and flow never to go across each other. We show that, according to the degrees of freedom, this same property appears differently.

arXiv:quant-ph/9911002•Nov 2, 1999•1 citation

Quantum Field Theoretical Method in Non-Equilibrium Systems : Non-Equilibrium Thermo Field Dynamics

Toshihico Arimitsu

この論文は国立情報学研究所の電子図書館事業により電子化されました。

物性研究•Aug 20, 1993•1 citation
We discuss quantum dynamics in multi-dimensional non-linear systems. It is well-known that wave functions are localized in a kicked rotor model. However, coupling with other degrees of freedom breaks the localization. In order to clarify the difference, we describe the quantum dynamics by deterministic rigid trajectories, which are accompanied with the de Broglie-Bohm interpretation of quantum mechanics, instead of wave functions. A bundle of quantum trajectories are repulsive through quantum potential and flow never to go across each other. We show that, according to the degrees of freedom, this same property appears differently.