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  1. Letters in Mathematical Physics
  2. Letters in Mathematical Physics : Volume 82
  3. Letters in Mathematical Physics : Volume 82, Issue 2-3, December 2007
  4. Dynamics and Potentials
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Letters in Mathematical Physics : Volume 107
Letters in Mathematical Physics : Volume 106
Letters in Mathematical Physics : Volume 105
Letters in Mathematical Physics : Volume 104
Letters in Mathematical Physics : Volume 103
Letters in Mathematical Physics : Volume 102
Letters in Mathematical Physics : Volume 101
Letters in Mathematical Physics : Volume 100
Letters in Mathematical Physics : Volume 99
Letters in Mathematical Physics : Volume 98
Letters in Mathematical Physics : Volume 97
Letters in Mathematical Physics : Volume 96
Letters in Mathematical Physics : Volume 95
Letters in Mathematical Physics : Volume 94
Letters in Mathematical Physics : Volume 93
Letters in Mathematical Physics : Volume 92
Letters in Mathematical Physics : Volume 91
Letters in Mathematical Physics : Volume 90
Letters in Mathematical Physics : Volume 89
Letters in Mathematical Physics : Volume 88
Letters in Mathematical Physics : Volume 87
Letters in Mathematical Physics : Volume 86
Letters in Mathematical Physics : Volume 85
Letters in Mathematical Physics : Volume 84
Letters in Mathematical Physics : Volume 83
Letters in Mathematical Physics : Volume 82
Letters in Mathematical Physics : Volume 82, Issue 2-3, December 2007
Jean-Claude Cortet
Number of Bound States of Schrödinger Operators with Matrix-Valued Potentials
Zero Modes’ Fusion Ring and Braid Group Representations for the Extended Chiral su(2) WZNW Model
Orderings and Non-formal Deformation Quantization
Poisson Action and Formality
Associative Deformations of Complex Analytic Spaces
Quantum Mechanics on Manifolds and Topological Effects
On Two Theorems about Symplectic Reflection Algebras
Reissner–Nordström and Charged Gas Spheres
Semi-Classical Dynamics in Quantum Spin Systems
Dynamics and Potentials
Letters in Mathematical Physics : Volume 82, Issue 1, October 2007
Letters in Mathematical Physics : Volume 81
Letters in Mathematical Physics : Volume 80
Letters in Mathematical Physics : Volume 79
Letters in Mathematical Physics : Volume 78
Letters in Mathematical Physics : Volume 77
Letters in Mathematical Physics : Volume 76
Letters in Mathematical Physics : Volume 75
Letters in Mathematical Physics : Volume 74
Letters in Mathematical Physics : Volume 73
Letters in Mathematical Physics : Volume 72
Letters in Mathematical Physics : Volume 71
Letters in Mathematical Physics : Volume 70
Letters in Mathematical Physics : Volume 69
Letters in Mathematical Physics : Volume 68
Letters in Mathematical Physics : Volume 67
Letters in Mathematical Physics : Volume 66
Letters in Mathematical Physics : Volume 65
Letters in Mathematical Physics : Volume 64
Letters in Mathematical Physics : Volume 63
Letters in Mathematical Physics : Volume 62
Letters in Mathematical Physics : Volume 61
Letters in Mathematical Physics : Volume 60
Letters in Mathematical Physics : Volume 59
Letters in Mathematical Physics : Volume 58
Letters in Mathematical Physics : Volume 57
Letters in Mathematical Physics : Volume 56
Letters in Mathematical Physics : Volume 55
Letters in Mathematical Physics : Volume 54
Letters in Mathematical Physics : Volume 53
Letters in Mathematical Physics : Volume 52
Letters in Mathematical Physics : Volume 51
Letters in Mathematical Physics : Volume 50
Letters in Mathematical Physics : Volume 49
Letters in Mathematical Physics : Volume 48
Letters in Mathematical Physics : Volume 47
Letters in Mathematical Physics : Volume 46
Letters in Mathematical Physics : Volume 45
Letters in Mathematical Physics : Volume 44
Letters in Mathematical Physics : Volume 43
Letters in Mathematical Physics : Volume 42
Letters in Mathematical Physics : Volume 41
Letters in Mathematical Physics : Volume 40
Letters in Mathematical Physics : Volume 39

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Dynamics and Potentials

Content Provider Springer Nature Link
Author Araki, Huzihiro
Copyright Year 2007
Abstract For a system of spins and Fermions (satisfying graded commutation relations) on a lattice, a C*-dynamics can be associated with a potential, which has a natural convergence property and a very convenient standardness property. The existence and the uniqueness of the potential with the required properties for any C*-dynamics under consideration, the form of the convergence property and the standardness property are all new results, for which the only assumption for the dynamics is that any strictly localized operator has the time derivative, a condition minimally necessary for the description of a dynamics in terms of a potential. The standardness brings about the unique choice of the potential (out of multitudes of equivalent potentials) by distinguishing the genuine n-body potential from mingled k-body potentials with k < n. An energy estimate is shown as a simple and yet non-trivial example of effectiveness of the standardness property, with an aid of non-commutative conditional expectations – an important tool of this entire analysis. The key point in the above analysis is a bijective correspondence of a linear space of *-derivations and that of standard potentials, where the *-derivations considered are the restriction of the generators of the dynamics to strictly local operators.
Ending Page 306
Page Count 10
Starting Page 297
File Format PDF
ISSN 03779017
e-ISSN 15730530
Journal Letters in Mathematical Physics
Issue Number 2-3
Volume Number 82
Language English
Publisher Springer Netherlands
Publisher Date 2007-11-27
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword spin algebra Applications of selfadjoint operator algebras to physics Mathematical and Computational Physics Fermion algebra standardness equilibrium statistical mechanics C*-dynamics Geometry graded commutation relations Quantum equilibrium statistical mechanics (general) convergence condition non-commutative conditional expectation Group Theory and Generalizations potential Statistical Physics *-derivation
Content Type Text
Resource Type Article
Subject Statistical and Nonlinear Physics Mathematical Physics
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