SOLUTIONS TO THE Q-DEFORMED OSCILLATOR SYSTEM AND THE HQ(4) SYMMETRY

被引:0
|
作者
YAN, H
机构
来源
CHINESE PHYSICS | 1992年 / 12卷 / 03期
关键词
D O I
暂无
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
A discussion of the q-oscillator system and the algebra H(q) (4) is presented, emphasizing the case of \q\ = 1 in particular. A remarkable connection between algebras SU(q) (2) and H(q) (4) is given. The single q-oscillator system is solved and shown to be analogous to the parafermion (PF), with the specific cases analogous to 2nd and 3rd-order PF's discussed in detail. The properties of the representations of H(q) (4) and a finite chain model of q-oscillators are discussed.
引用
收藏
页码:539 / 545
页数:7
相关论文
共 50 条
  • [1] ON SOLUTIONS TO THE Q-DEFORMED OSCILLATOR-SYSTEMS AND THE Q-OSCILLATOR ALGEBRA HQ(4)1
    YAN, H
    [J]. COMMUNICATIONS IN THEORETICAL PHYSICS, 1991, 15 (03) : 377 - 382
  • [2] ON Q-DEFORMED OSCILLATOR-SYSTEMS AND THE Q-OSCILLATOR ALGEBRA HQ(4)
    YAN, H
    [J]. PHYSICS LETTERS B, 1991, 262 (04) : 459 - 462
  • [3] Hq(4) symmetry:: The linear q-harmonic oscillator based on generalized irreps of the q-deformed Heisenberg algebra
    Palladino, BE
    Ferreira, PL
    [J]. BRAZILIAN JOURNAL OF PHYSICS, 1998, 28 (04) : 444 - 452
  • [4] THE SOLUTIONS OF THE Q-DEFORMED FERMIONIC OSCILLATOR
    WANG, AM
    JING, SC
    RUAN, TN
    [J]. NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS, 1994, 107 (09): : 1433 - 1439
  • [5] A Q-DEFORMED OSCILLATOR SYSTEM WITH QUANTUM GROUP SLQ(L) SYMMETRY
    SUN, CP
    LIU, XF
    LU, JF
    GE, ML
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1992, 25 (02): : L35 - L38
  • [6] Solutions of q-deformed equations with quantum conformal symmetry
    Dobrev, VK
    Petrov, ST
    Zlatev, BS
    [J]. PARTIAL DIFFERENTIAL EQUATIONS AND SPECTRAL THEORY, 2001, 126 : 113 - 118
  • [7] Solutions of q-deformed equations with quantum conformal symmetry
    Dobrev, VK
    Kostadinov, BS
    Petrov, ST
    [J]. PARTICLES, FIELDS, AND GRAVITATION, 1998, 453 : 24 - 38
  • [8] Representation of the q-deformed oscillator
    Guichardet, A
    [J]. STOCHASTIC ANALYSIS AND MATHEMATICAL PHYSICS (ANESTOC '98), 2000, : 97 - 99
  • [9] Q-DEFORMED MORSE OSCILLATOR
    COOPER, IL
    GUPTA, RK
    [J]. PHYSICAL REVIEW A, 1995, 52 (02): : 941 - 948
  • [10] Q-Deformed Morse and Oscillator Potential
    Hassanabadi, H.
    Chung, W. S.
    Zare, S.
    Bhardwaj, S. B.
    [J]. ADVANCES IN HIGH ENERGY PHYSICS, 2017, 2017