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

Annals of Physics

Quantum dissipation

E. Celeghini, Mario Rasetti, Giuseppe Vitiello

Published Apr 1, 1992• 219 citations
Publisher
DOI
10.1016/0003-4916(92)90302-3

Related papers

QUANTUM DISSIPATION

E. Celeghini, G. Vitiello, Mario Rasetti

•Jan 1, 1992•0 citations

Dissipation, Volume Expansion, and Geometric Closure of Quantum Dynamicsed Item

J.W. Krol

After completion of our recent work on dissipative quantum hydrodynamics coupled to general relativity we became aware of related results by Turski, who provides a mathematically consistent formulation of dissipation within quantum dynamics. This establishes that dissipation at the quantum level can be treated as a fundamental and well-posed modification rather than a phenomenological artifact. In this article we clarify how this mathematical foundation enables a closed physical framework when combined with a geometric interpretation of dissipation.We argue that dissipation in quantum mechanics enables the formation of localized matter structures, while dissipation into spacetime geometry produces volumetric expansion that dilutes dissipative effects and preserves global consistency.

•Jan 1, 2025•0 citations

An Approach To Quantum Dissipation

G. Crespo, A.M. Kowalski, Angelo Plastino +1 more

Springer eBooks•Jan 1, 1993•0 citations

Dissipative Majorana Quantum Wires

Yizhen Huang, Alejandro M. Lobos, Zi Cai

In this paper, we formulate and quantitatively examine the effect of dissipation on topological systems. We use a specific model of Kitaev quantum wire with an onsite Ohmic dissipation and perform a numerically exact method to investigate the effect of dissipation on the topological features of the system (e.g., the Majorana edge mode) at zero temperature. We find that even though the topological phase is robust against weak dissipation as it is supposed to be, it will eventually be destroyed by sufficiently strong dissipation via either a continuous quantum phase transition or a crossover depending on the symmetry of the system. The dissipation-driven quantum criticality has also been discussed.

arXiv:1812.04471•iScience•Oct 17, 2019•5 citations

Models for quantum dissipation

A. O. Caldeira

Cambridge University Press eBooks•Mar 20, 2014•0 citations

Non-Markovian quantum dissipative processes with the same positive features as Markovian dissipative processes

Da-Jian Zhang, Hua-Lin Huang, D. M. Tong

It has been found that Markovian quantum dissipative processes, described by the Lindblad equation, may have attractive steady-state manifolds, in which dissipation and decoherence can play a positive role to quantum information processing. In this article, we show that such attractive steady-state manifolds with the same positive features as in Markovian dissipative processes can exist in the non-Markovian dissipative processes. Our finding indicates that the dissipation-assisted schemes implemented in the Markovian systems can be directly generalized to the non-Markovian systems.

arXiv:1601.01246•Physical Review A•Jan 22, 2016•6 citations
After completion of our recent work on dissipative quantum hydrodynamics coupled to general relativity we became aware of related results by Turski, who provides a mathematically consistent formulation of dissipation within quantum dynamics. This establishes that dissipation at the quantum level can be treated as a fundamental and well-posed modification rather than a phenomenological artifact. In this article we clarify how this mathematical foundation enables a closed physical framework when combined with a geometric interpretation of dissipation.We argue that dissipation in quantum mechanics enables the formation of localized matter structures, while dissipation into spacetime geometry produces volumetric expansion that dilutes dissipative effects and preserves global consistency.
In this paper, we formulate and quantitatively examine the effect of dissipation on topological systems. We use a specific model of Kitaev quantum wire with an onsite Ohmic dissipation and perform a numerically exact method to investigate the effect of dissipation on the topological features of the system (e.g., the Majorana edge mode) at zero temperature. We find that even though the topological phase is robust against weak dissipation as it is supposed to be, it will eventually be destroyed by sufficiently strong dissipation via either a continuous quantum phase transition or a crossover depending on the symmetry of the system. The dissipation-driven quantum criticality has also been discussed.
It has been found that Markovian quantum dissipative processes, described by the Lindblad equation, may have attractive steady-state manifolds, in which dissipation and decoherence can play a positive role to quantum information processing. In this article, we show that such attractive steady-state manifolds with the same positive features as in Markovian dissipative processes can exist in the non-Markovian dissipative processes. Our finding indicates that the dissipation-assisted schemes implemented in the Markovian systems can be directly generalized to the non-Markovian systems.