On the construction of integrable XXZ Heisenberg models with arbitrary spin

Publikation: Beitrag in Buch/Bericht/Sammelwerk/KonferenzbandBeitrag in Buch/SammelwerkForschungPeer-Review

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  • University of Virginia
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Details

OriginalspracheEnglisch
Titel des SammelwerksInverse Scattering and Applications
Seiten41-45
PublikationsstatusVeröffentlicht - 1991
Extern publiziertJa

Publikationsreihe

NameContemporary Mathematics
Herausgeber (Verlag)American Mathematical Society
Band122
ISSN (Print)0271-4132
ISSN (elektronisch)1098-3627

Abstract

The use of finite-dimensional representations of the quantum group
[SU(2)]_q to the construction of spin S integrable systems with XXZ anisotropy in
the quantum inverse scattering framework is discussed. To obtain a physical spin
chain operator the representation of the quantum group has to be self-adjoint.
This requirement gives rise to a commensuration condition between the value of
S and the anisotropy of the system.

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On the construction of integrable XXZ Heisenberg models with arbitrary spin. / Frahm, Holger.
Inverse Scattering and Applications. 1991. S. 41-45 (Contemporary Mathematics; Band 122).

Publikation: Beitrag in Buch/Bericht/Sammelwerk/KonferenzbandBeitrag in Buch/SammelwerkForschungPeer-Review

Frahm, H 1991, On the construction of integrable XXZ Heisenberg models with arbitrary spin. in Inverse Scattering and Applications. Contemporary Mathematics, Bd. 122, S. 41-45. https://doi.org/10.1090/conm/122/1135854
Frahm, H. (1991). On the construction of integrable XXZ Heisenberg models with arbitrary spin. In Inverse Scattering and Applications (S. 41-45). (Contemporary Mathematics; Band 122). https://doi.org/10.1090/conm/122/1135854
Frahm H. On the construction of integrable XXZ Heisenberg models with arbitrary spin. in Inverse Scattering and Applications. 1991. S. 41-45. (Contemporary Mathematics). doi: 10.1090/conm/122/1135854
Frahm, Holger. / On the construction of integrable XXZ Heisenberg models with arbitrary spin. Inverse Scattering and Applications. 1991. S. 41-45 (Contemporary Mathematics).
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