[1] |
CHENG Yan-Fu
, DAI Tong-Qing
. Multiple-scale Perturbation Theory of Sextic Anharmonic Oscillator. Chinese Physics C,
2006, 30(6): 513-516. |
[2] |
CHENG Yan-Fu
, DAI Tong-Qing
. Multiple-Scale Perturbation Theory of Generalized Anharmonic Oscillator. Chinese Physics C,
2006, 30(10): 944-949. |
[3] |
WANG Zhong-Qing
, LI Jun-Hong
, AN Guang-Lei
. Pair q-Coherent States and Their Antibunching Effects. Chinese Physics C,
2005, 29(6): 623-626. |
[4] |
WANG Zhong-Qing
, ZHOU Ping
, ZHU Lian-Xuan
, DAI Hong-Ying
. Superposition of Generalized q-Coherent States of the Non-harmonicOscillator and Their Nonclassical Properties. Chinese Physics C,
2004, 28(4): 365-369. |
[5] |
LU Dao-Ming
. Amplitude-Squared Squeezing of Generalized q -Deformation Coherent States of a Non-harmonic Oscillator in a Finite-Dimensional Hilbert Space. Chinese Physics C,
2003, 27(11): 966-968. |
[6] |
LU Dao-Ming
. Antibunching Effect of Superposition of the q-Deformed Generalized States. Chinese Physics C,
2003, 27(7): 571-573. |
[7] |
WANG Zhong-Qing
. Antibunching Properties for the Eigenstates of the Higher Powers of Annihilation Operator of a q-Deformed Non-harmonic Oscillator. Chinese Physics C,
2003, 27(2): 105-108. |
[8] |
JIANG Jun-Qin
. Statistic Properties of the Excited Even and Odd q-Coherent States. Chinese Physics C,
2002, 26(4): 331-337. |
[9] |
LIANG Mai-Lin
, YUAN Bing
. Phase Difference and the Squeezing Property of the Superpositions of the q-Deformed Generalized Coherent States. Chinese Physics C,
2002, 26(9): 900-903. |
[10] |
WANG Ji-Suo
, FENG Jian
, LIU Tang-Kun
, ZHAN Ming-Sheng
. Antibunching Effect of Eigenstates of the Operator bQ-K in a Q-Deformed Non-harmonic Oscillator. Chinese Physics C,
2002, 26(6): 569-575. |
[11] |
WANG Zhong-Qing
. Higher Power Squeezing Properties for Odd and Even Two-Parameter Deformed Coherent States. Chinese Physics C,
2001, 25(12): 1158-1164. |
[12] |
WANG Zhong-Qing
. Higher-Order Squeezing and Antibunching Effect for the Odd and Even Generalized q-Coherent States of the Non-harmonic Oscillator. Chinese Physics C,
2001, 25(11): 1044-1050. |
[13] |
WANG Ji-Suo
, LIU Tang-Kun
, ZHAN Ming-Sheng
. Higher-Order Squeezing for Generalized Odd and Even Coherent States of a Q-Deformed Non-harmonic Oscillator. Chinese Physics C,
2001, 25(1): 11-15. |
[14] |
WANG JiSuo
, LIU TangKun
, ZHAN MingSheng
. Eigenstates of the Higher Powers of Annihilation Operator of a Q-Deformed Non-harmonic Oscillator and Their Higher-Order Squeezing. Chinese Physics C,
2000, 24(12): 1115-1122. |
[15] |
Ma Tao
, Ni Zhixiang
. Non-Harmonic Oscillator and New Conditionally Exactly Solvable Potentials. Chinese Physics C,
1999, 23(7): 650-654. |
[16] |
Wang Jisuo
, Sun Changyong
, He Jinyu
. Eigenstates of the Higher Power of the Annihilation Operator ofTwo-Parameter Deformed Harmonic Oscillator. Chinese Physics C,
1996, 20(8): 703-706. |
[17] |
Hao Sanru
, Li Guanghua
, Long Junyan
. q-Deformed Charged Fermion Coherent States and SU(3)Charged, Hypercharged Fermion Coherent States. Chinese Physics C,
1994, 18(10): 919-927. |
[18] |
YANG Xian-Jun
, FAN Xi-Pei
. State Densities of Deformed Nuclei Based on Axisymmetric Harmonic Oscillator Potential. Chinese Physics C,
1992, 16(5): 431-438. |
[19] |
YU Zu-Rong
. The Generalized q-Coherent State Representation of the Quantum Algebra SUq(2). Chinese Physics C,
1992, 16(5): 461-467. |
[20] |
DUAN Yi-Wu
, WU Wei-Ping
, BAO Cheng-Guang
, AN Wei-Ke
. The Expansion Method of Mixed Basis Vectors of Lower-energy States and Harmonic Oscillators in Calculation of Bound States of Few-Body Systems. Chinese Physics C,
1991, 15(1): 42-45. |