量子群GL(3)<SUB>q</SUB>的Verma模,q-boson实现和Cyclic表示

[1]
S. L. Woronowicz, Common. Math. Phys., 111(1987), 613; Publ. RIMS, 23(1987), 117;Yu. I. Manin, Quantum groups and noro-commutativer geometry, Centre des Recherches Mathematiciques,Montreal University report.[2] V. Drinfeld, Proc. ICM (Betkely, 1986) 793;M. Jimbo. Leo. Math. Phys.,. 10(1985), 63; 11 (1986), 247.[3] V. Drinfeld, Sov. Math, Dokl., 32(1985), 254;M. Jimbo, Common. Mash. Phys，102(1987), 537[4] L. A. Takhtajan, Lectures on quantum groups, in Introduction To Quantum Groups And Integrable Masrive Models of Quonrum Field Theosy (ed. by M. L. Ge and B. H. Zhao), World Scientific (1990).[5] E. G. Floratos, Phys. Lett., B233(1990), 395.[6] J. Weyers, Phys. Lett., B240(1990), 396.[7] R. Chakrabarti and R. Jagannathan, J. Phys., A24(1991), 1709[8] M. L. Ge, C. P. Sun and X. F. Liu, Phys. Lett., 1160(1991), 433.[9] H. C. Fu and M. L. Ge, The q-boson sealization of pasametsized cyclic sepsesentations of quantum algeb,as at qp=1, J. Math. Phys. 33(1992), 427.