Exact Solutions of sl-Boson System in U(2l+1) O(2l+2) Transitional Region

  • Exact eigen-energies and the corresponding wavefunctions of the interacting sl-boson system in U(2l+1) transitional region are obtained by using an algebraic Bethe ansatz with the infinite dimensional Lie algebraic technique. Numerical algorithm for solving the Bethe ansatz equations by using mathematica package is also outlined.
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  • [1] . Leggett A J.Rev.Mod.Phys.,2001,73:3072. Bersch G F ,PapenbrockT .Phys.Rev.Lett.,1999,83:5412 3. Arima A ,Iachello F .Ann.Phys.(N .Y .),1976,99:2534. Arima A ,Iachello F .Ann.Phys.(N .Y .),1978,111:201 5. Arima A ,Iachello F .Ann.Phys.(N .Y .),1979,123:468 6. Iachello F .Chem.Phys.Lett.,1981,78:581 7. Iachello F .,Levine R D .J.Chem.Phys.,1982,77:30468. van Roosmalen O S ,IachelloF ,Dieperink AE L .J.Chem.Phys.,1983,79:2515 9. PAN Feng,Draayer J P .Nucl.Phys.,1998,A636:156 10. Casten R F .In:Interacting BoseFermi System,ed.Iachello F .Plenum,1981 11. Daley H J,Iachello F .Ann.Phys.(N .Y .),1986,167:3712. PAN Feng,Draayer J P .Phys.Rev.,1999,B59:455313. PAN Feng,Draayer J P,Ormand W E. Phys. Lett.,1998,B422:1114. PAN Feng.Draayer J P. Phys. Lett.,1998,8422:715. PAN Feng,Draayer J P. J. Phys.,1999 . A32 : 106516. PAN Feng,Draayer J P. Ann. Phys. (N. Y.),1999,275:224
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ZHANG Xin and PAN Feng. Exact Solutions of sl-Boson System in U(2l+1) O(2l+2) Transitional Region[J]. Chinese Physics C, 2002, 26(12): 1228-1237.
ZHANG Xin and PAN Feng. Exact Solutions of sl-Boson System in U(2l+1) O(2l+2) Transitional Region[J]. Chinese Physics C, 2002, 26(12): 1228-1237. shu
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Received: 2001-12-24
Revised: 1900-01-01
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Exact Solutions of sl-Boson System in U(2l+1) O(2l+2) Transitional Region

    Corresponding author: ZHANG Xin,
  • Department of Physics,Liaoning Normal University,Dalian 116029,China

Abstract: Exact eigen-energies and the corresponding wavefunctions of the interacting sl-boson system in U(2l+1) transitional region are obtained by using an algebraic Bethe ansatz with the infinite dimensional Lie algebraic technique. Numerical algorithm for solving the Bethe ansatz equations by using mathematica package is also outlined.

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