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Ehrenfest model
Known as:
Ehrenfest
, Ehrenfest urn
, Ehrenfest urn model
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The Ehrenfest model (or dog-flea model) of diffusion was proposed by Tatiana and Paul Ehrenfest to explain the second law of thermodynamics. The…
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Related topics
Related topics
2 relations
Entropy (information theory)
Queueing theory
Papers overview
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2016
2016
Ehrenfest Theorem in Precanonical Quantization of Fields and Gravity
I. Kanatchikov
2016
Corpus ID: 118567029
We discuss a generalization of the Ehrenfest theorem to the recently proposed precanonical quantization of vielbein gravity which…
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2014
2014
Linear response of a variational average atom in plasma: Semi-classical model
C. Caizergues
,
T. Blenski
,
R. Piron
2014
Corpus ID: 119246703
Review
2013
Review
2013
On the Existence and Utility of Rigid Quasilocal Frames
R. Epp
,
R. Mann
,
P. L. McGrath
2013
Corpus ID: 118600069
The notion of a rigid quasilocal frame (RQF) provides a geometrically natural way to define a system in general relativity, and a…
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2013
2013
On the Reality of Unruh Temperature
M. Requardt
2013
Corpus ID: 119267776
In contrast to recent criticism we undertake to show that the notion of Unruh temperature describes a real thermal property of…
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2012
2012
EXCHANGEABLE PAIRS OF BERNOULLI RANDOM VARIABLES, KRAWTCHOUCK POLYNOMIALS, AND EHRENFEST URNS
P. Diaconis
,
R. Griffiths
2012
Corpus ID: 439639
This paper derives characterizations of bivariate binomial distributions of the Lancaster form with Krawtchouk polynomial…
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2012
2012
Semiclassical theory of the interaction correction to the conductance of antidot arrays
M. Schneider
,
G. Schwiete
,
P. Brouwer
2012
Corpus ID: 118569137
Electron-electron interactions are responsible for a correction to the conductance of a diffusive metal, the "Altshuler-Aronov…
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2008
2008
Correlated electron-ion dynamics in metallic systems
A. Horsfield
,
M. Finnis
,
+13 authors
C. Sánchez
2008
Corpus ID: 54904501
2006
2006
Distributions in the Ehrenfest process
S. Balaji
,
Hosam M. Mahmoud
,
O. Watanabe
2006
Corpus ID: 6747977
2004
2004
Effective description of the gap fluctuation for chaotic Andreev billiards.
A. Kormányos
,
Z. Kaufmann
,
C. Lambert
,
J. Cserti
2004
Corpus ID: 59128303
We present a numerical study of the universal gap fluctuations and the ensemble averaged density of states (DOS) of chaotic two…
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1981
1981
Not by discoveries alone: The centennial of Paul Ehrenfest
M. Klein
1981
Corpus ID: 123073670
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