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2024年10月30日

XXZ Model and the Structure of the Symmetric Algebra

  • In this paper,an XXZ model of the Heisenberg spin chain with the symmetry of the quantum SLq(2) enveloping algebra is discussed.In terms of the structure of the Temperley-Lieb algebra,in this model we analyse the finite-dimensional representations of the quantum SLq(2) with qp=±1 in some detail,including the condition of appearance of the reducible but indecomposable representations (type Ⅰ representation),their properties,and the complete set of the states related to a definite energy where the new states are obtained by an appropriare limit process.
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  • [1] Alcaraz F C. Barber M N, Batchelor M T, Baxter R J and Quispel G R W, J. Phys., A20(1987), 6397.[2] Yang C. N. arid Yang C. P. Phys. Rev. 150(1966), 321.[3] H. N. V. Temperley, E. H. Lieb, Proc. Roy. Sac. Lond., A, 322(1971), 25.[4] Drinfel'd V G, Quantum Group, Vol. 1, 798, Proc. 1. C. M. Berkeley 1986.[5] Jimbo M, Lett. Math. Phys., 10(1985), 63.[6] Levy D, Phys. Rev. Lett., 64(1990), 499.[7] Pasquier V and Saleur H, Nucl. Phys., B330(1990), 523.
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MA Zhong-Qi, HOU Bo-Yuan and HOU Bo-Yu. XXZ Model and the Structure of the Symmetric Algebra[J]. Chinese Physics C, 1991, 15(9): 812-821.
MA Zhong-Qi, HOU Bo-Yuan and HOU Bo-Yu. XXZ Model and the Structure of the Symmetric Algebra[J]. Chinese Physics C, 1991, 15(9): 812-821. shu
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Received: 1900-01-01
Revised: 1900-01-01
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XXZ Model and the Structure of the Symmetric Algebra

    Corresponding author: MA Zhong-Qi,
  • Institute of High Energy Physics Academia Sinica,Beijing 1000391 Graduate School,Academia Sinica Beijing 1000392 Institute of Modern Physics,Northwest University,Xian 710069

Abstract: In this paper,an XXZ model of the Heisenberg spin chain with the symmetry of the quantum SLq(2) enveloping algebra is discussed.In terms of the structure of the Temperley-Lieb algebra,in this model we analyse the finite-dimensional representations of the quantum SLq(2) with qp=±1 in some detail,including the condition of appearance of the reducible but indecomposable representations (type Ⅰ representation),their properties,and the complete set of the states related to a definite energy where the new states are obtained by an appropriare limit process.

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