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Entropy of measurement and erasure: Szilard’s membrane model revisited
Author(s) -
Harvey S. Leff,
Andrew Rex
Publication year - 1994
Publication title -
american journal of physics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.541
H-Index - 99
eISSN - 1943-2909
pISSN - 0002-9505
DOI - 10.1119/1.17749
Subject(s) - erasure , physics , entropy (arrow of time) , maxwell's demon , statistical physics , dissipative system , information theory , theoretical physics , second law of thermodynamics , decoupling (probability) , quantum mechanics , computer science , statistics , mathematics , control engineering , engineering , programming language
It is widely believed that measurement is accompanied by irreversible entropy increase. This conventional wisdom is based in part on Szilard’s 1929 study of entropy decrease in a thermodynamic system by intelligent intervention (i.e., a Maxwell’s demon) and Brillouin’s association of entropy with information. Bennett subsequently argued that information acquisition is not necessarily irreversible, but information erasure must be dissipative (Landauer’s principle). Inspired by the ensuing debate, we revisit the membrane model introduced by Szilard and find that it can illustrate and clarify (1) reversible measurement, (2) information storage, (3) decoupling of the memory from the system being measured, and (4) entropy increase associated with memory erasure and resetting.

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