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  1. Mathematical Physics, Analysis and Geometry
  2. Mathematical Physics, Analysis and Geometry : Volume 7
  3. Mathematical Physics, Analysis and Geometry : Volume 7, Issue 3, August 2004
  4. Thermal Ionization
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Mathematical Physics, Analysis and Geometry : Volume 20
Mathematical Physics, Analysis and Geometry : Volume 19
Mathematical Physics, Analysis and Geometry : Volume 18
Mathematical Physics, Analysis and Geometry : Volume 17
Mathematical Physics, Analysis and Geometry : Volume 16
Mathematical Physics, Analysis and Geometry : Volume 15
Mathematical Physics, Analysis and Geometry : Volume 14
Mathematical Physics, Analysis and Geometry : Volume 13
Mathematical Physics, Analysis and Geometry : Volume 12
Mathematical Physics, Analysis and Geometry : Volume 11
Mathematical Physics, Analysis and Geometry : Volume 10
Mathematical Physics, Analysis and Geometry : Volume 9
Mathematical Physics, Analysis and Geometry : Volume 8
Mathematical Physics, Analysis and Geometry : Volume 7
Mathematical Physics, Analysis and Geometry : Volume 7, Issue 4, November 2004
Mathematical Physics, Analysis and Geometry : Volume 7, Issue 3, August 2004
Three Term Recursion Relation for Spherical Functions Associated to the Complex Projective Plane
Four-Vertex Theorems, Sturm Theory and Lagrangian Singularities
Thermal Ionization
Mathematical Physics, Analysis and Geometry : Volume 7, Issue 2, June 2004
Mathematical Physics, Analysis and Geometry : Volume 7, Issue 1, March 2004
Mathematical Physics, Analysis and Geometry : Volume 6
Mathematical Physics, Analysis and Geometry : Volume 5
Mathematical Physics, Analysis and Geometry : Volume 4
Mathematical Physics, Analysis and Geometry : Volume 3
Mathematical Physics, Analysis and Geometry : Volume 2
Mathematical Physics, Analysis and Geometry : Volume 1

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Thermal Ionization

Content Provider Springer Nature Link
Author Fröhlich, Jürg Merkli, Marco
Copyright Year 2004
Abstract In the context of an idealized model describing an atom coupled to black-body radiation at a sufficiently high positive temperature, we show that the atom will end up being ionized in the limit of large times. Mathematically, this is translated into the statement that the coupled system does not have any time-translation invariant state of positive (asymptotic) temperature, and that the expectation value of an arbitrary finite-dimensional projection in an arbitrary initial state of positive (asymptotic) temperature tends to zero, as time tends to infinity. These results are formulated within the general framework of W $^{*}$-dynamical systems, and the proofs are based on Mourre's theory of positive commutators and a new virial theorem. Results on the so-called standard form of a von Neumann algebra play an important role in our analysis.
Starting Page 239
Ending Page 287
Page Count 49
File Format PDF
ISSN 13850172
Journal Mathematical Physics, Analysis and Geometry
Volume Number 7
Issue Number 3
e-ISSN 15729656
Language English
Publisher Kluwer Academic Publishers
Publisher Date 2004-01-01
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Group Theory and Generalizations Analysis Applications of Mathematics Geometry Mathematical and Computational Physics
Content Type Text
Resource Type Article
Subject Mathematical Physics Geometry and Topology
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