Quick Navigation
Topics
Trapped Ion Quantum Computing
Quantum Thermodynamics
Detailed fluctuation theorem bounds apparent violations of the second law
arXiv
Authors: Domingos S. P. Salazar
Year
2021
Paper ID
61062
Status
Preprint
Abstract Read
~2 min
Abstract Words
130
Citations
N/A
Abstract
The second law of thermodynamics is a statement about the statistics of the entropy production, langle Σrangle geq 0. For small systems, it is known that the entropy production is a random variable and negative values (Σ< 0) might be observed in some experiments. This situation is sometimes called apparent violation of the second law. In this sense, how often is the second law violated? For a given average langle Σrangle, we show that the strong detailed fluctuation theorem implies a lower tight bound for the apparent violations of the second law. As applications, we verify that the bound is satisfied for the entropy produced in the heat exchange problem between two reservoirs mediated by a bosonic mode in the weak coupling approximation, a levitated nanoparticle and a classical particle in a box.
Why This Paper Matters
- This paper contributes to the Quantum Thermodynamics research area in the Quantum Articles archive.
- It adds a 2021 reference point for readers tracking recent quantum research.
- The second law of thermodynamics is a statement about the statistics of the entropy production, langle Σrangle geq 0.
Paper Tools
Become a member to use research tools
Sign in to open papers, visit source links, share, cite, compare, copy DOI links, request category corrections, and build your reading list.
Show Paper arXiv Publisher Share
Cite This Paper
Copy URL
Compare
Copy DOI Add to Reading List
Category Correction Request
Category Correction Request
Help us improve classification quality by proposing a better category. Every request is reviewed by an admin.
Sign in to submit a category correction request for this paper.
Log In to SubmitReferences & Citation Signals
Community Reactions
Quick sentiment from readers on this paper.
Score:
0
Likes: 0
Dislikes: 0
Sign in to react to this paper.
Discussion & Reviews (Moderated)
Average Rating: 0.0 / 5 (0 ratings)
No written reviews yet.