Landauer’s Principle and Divergenceless Dynamical Systems

Landauer’s principle is one of the pillars of the physics of information. It constitutes one of the foundations behind the idea that “information is physical”. Landauer’s principle establishes the smallest amount of energy that has to be dissipated when one bit of information is erased from a comput...

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Main Authors: Angelo Plastino, Montserrat Casas, Sergio Curilef, Claudia Zander, Angel Ricardo Plastino
Format: Article
Language:English
Published: MDPI AG 2009-10-01
Series:Entropy
Subjects:
Online Access:http://www.mdpi.com/1099-4300/11/4/586/
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author Angelo Plastino
Montserrat Casas
Sergio Curilef
Claudia Zander
Angel Ricardo Plastino
author_facet Angelo Plastino
Montserrat Casas
Sergio Curilef
Claudia Zander
Angel Ricardo Plastino
author_sort Angelo Plastino
collection DOAJ
description Landauer’s principle is one of the pillars of the physics of information. It constitutes one of the foundations behind the idea that “information is physical”. Landauer’s principle establishes the smallest amount of energy that has to be dissipated when one bit of information is erased from a computing device. Here we explore an extended Landauerlike principle valid for general dynamical systems (not necessarily Hamiltonian) governed by divergenceless phase space flows.
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spelling doaj.art-8448424ff4894b7288708e8ebe850cb82022-12-22T04:10:20ZengMDPI AGEntropy1099-43002009-10-0111458659710.3390/e11040586Landauer’s Principle and Divergenceless Dynamical SystemsAngelo PlastinoMontserrat CasasSergio CurilefClaudia ZanderAngel Ricardo PlastinoLandauer’s principle is one of the pillars of the physics of information. It constitutes one of the foundations behind the idea that “information is physical”. Landauer’s principle establishes the smallest amount of energy that has to be dissipated when one bit of information is erased from a computing device. Here we explore an extended Landauerlike principle valid for general dynamical systems (not necessarily Hamiltonian) governed by divergenceless phase space flows.http://www.mdpi.com/1099-4300/11/4/586/information physicsLandauer principleentropydynamical systems
spellingShingle Angelo Plastino
Montserrat Casas
Sergio Curilef
Claudia Zander
Angel Ricardo Plastino
Landauer’s Principle and Divergenceless Dynamical Systems
Entropy
information physics
Landauer principle
entropy
dynamical systems
title Landauer’s Principle and Divergenceless Dynamical Systems
title_full Landauer’s Principle and Divergenceless Dynamical Systems
title_fullStr Landauer’s Principle and Divergenceless Dynamical Systems
title_full_unstemmed Landauer’s Principle and Divergenceless Dynamical Systems
title_short Landauer’s Principle and Divergenceless Dynamical Systems
title_sort landauer s principle and divergenceless dynamical systems
topic information physics
Landauer principle
entropy
dynamical systems
url http://www.mdpi.com/1099-4300/11/4/586/
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