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  1. Mathematical Physics, Analysis and Geometry
  2. Mathematical Physics, Analysis and Geometry : Volume 12
  3. Mathematical Physics, Analysis and Geometry : Volume 12, Issue 1, February 2009
  4. Heisenberg-Integrable Spin Systems
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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 12, Issue 4, November 2009
Mathematical Physics, Analysis and Geometry : Volume 12, Issue 3, August 2009
Mathematical Physics, Analysis and Geometry : Volume 12, Issue 2, May 2009
Mathematical Physics, Analysis and Geometry : Volume 12, Issue 1, February 2009
A Geometric Interpretation of the Second-Order Structure Function Arising in Turbulence
Heisenberg-Integrable Spin Systems
Homogeneous Quaternionic Kähler Structures on Eight-Dimensional Non-Compact Quaternion-Kähler Symmetric Spaces
The L $^{ p }$ Spectrum of Locally Symmetric Spaces with Small Fundamental Group
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 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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Heisenberg-Integrable Spin Systems

Content Provider Springer Nature Link
Author Steinigeweg, Robin Schmidt, Heinz Jürgen
Copyright Year 2008
Abstract We investigate certain classes of integrable classical or quantum spin systems. The first class is characterized by the recursively defined property P saying that the spin system consists of a single spin or can be decomposed into two uniformly coupled or disjoint subsystems with property P. For these systems the time evolution can be explicitly calculated. The second class consists of spin systems where all non-zero coupling constants have the same strength (spin graphs) possessing N − 1 independent, commuting constants of motion of Heisenberg type. These systems are shown to have the above property P and can be characterized as spin graphs not containing chains of length four as vertex-induced sub-graphs. We completely enumerate and characterize all spin graphs up to N = 5 spins. Applications to the construction of symplectic numerical integrators for non-integrable spin systems are briefly discussed.
Starting Page 19
Ending Page 45
Page Count 27
File Format PDF
ISSN 13850172
Journal Mathematical Physics, Analysis and Geometry
Volume Number 12
Issue Number 1
e-ISSN 15729656
Language English
Publisher Springer Netherlands
Publisher Date 2008-11-21
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Completely integrable systems Heisenberg spin systems Applications of Mathematics Group Theory and Generalizations Geometry Mathematical and Computational Physics Analysis
Content Type Text
Resource Type Article
Subject Mathematical Physics Geometry and Topology
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