[1] Hekmatara H, Tavassoly M K. Sub-Poissonian statistics, population inversion and entropy squeezing of two two-level atoms interacting with a single-mode binomial field: intensity-dependent coupling regime[J]. Optics Communications, 2014, 319(10): 121-127.

[2] Liao Qinghong, Fang Guangyu, Wang Yueyuan, et al.. Single atom entropy squeezing for two two-level atoms interacting with a binomial field[J]. Optik, 2011, 122(15): 1392-1398.

[3] Al-Kader G M A, Obada A S F. Von Neumann entropy and entropy squeezing of a two-level atom and the superposition of squeezed displaced fock states[J]. Journal of Russian Laser Research, 2008, 29(4): 398-407.

[4] El-Orany F A A, Wahiddin M R B, Obada A S F. Single-atom entropy squeezing for two two-level atoms interacting with a single-mode radiation field[J]. Optics Communications, 2008, 281(10): 2854-2863.

[5] Ma Junmao, Jiao Zhiyong, Li Ning. Spin squeezing of the two two-level atoms interacting with a binomial field[J]. International Journal of Theoretical Physics, 2008, 47(5): 1270-1277.

[6] Wu Y. Quantum theory of microcavity-modified fluorescence decay rate under a strong coupling condition[J]. Physical Review A, 2000, 61(3): 033803.

[7] Fang Maofa, Zhou Peng, Swain S. Information entropy and squeezing of quantum fluctuations in a two-level atom[J]. Chinese Physics Letters, 2000, 17(11): 798-800.

[8] Liu Xiaojuan, Zhou Bingju, Fang Maofa, et al.. Information entropy squeezing of the atom of an arbitrary initial state via the two-photon process[J]. Acta Physica Sinica, 2006, 55(2): 704-711.

[9] Liao Qinghong, Xu Juan, Yan Qiurong, et al.. Control of entanglement and entropy squeezing of the atom driven by a classical field interacting with field under the dressed-state representation[J]. Chinese J Lasers, 2015, 42(5): 0518001.

[10] Cong Honglu, Ren Xuezao, Liao Xu. Quantum properties of two-photon Jaynes-Cummings model without rotating wave approximation [J]. Acta Optica Sinica, 2015, 35(7): 0727002.

[11] Lu Daoming. Quantum properties of a new three-mode squeezed vacuum state[J]. Acta Optica Sinica, 2014, 34(8): 0827001.

[12] Jaynes E T, Cummings F W. Comparison of quantum and semiclassical radiation theories with application to the beam maser[J]. Proceedings of the IEEE, 1963, 51(1): 89-109.

[13] Li Chunxian, Fang Maofa. Entropy squeezing for a two-level atom in the Jaynes-Cummings model with an intensity-depend coupling [J]. Chinese Physics, 2003, 12(3): 294-299.

[14] Ren Min, Qian Yan, Liu Zhengjun, et al.. Entropic squeezing of the optical field in the two-photon Jaynes-Commings model[J]. Chinese J Lasers, 2008, 35(8): 1228-1234.

[15] Fang Maofa, Zhou Peng. Evolution of field entropy for the multiphoton Jaynes-Cummings model[J]. Acta Optica Sinica, 1993, 13(9): 799- 804.

[16] Kang Dongpeng, Liao Qinghong, Ashfaq A M, et al.. Entropy squeezing of an atom with a k-photon in the Jaynes-Cummings model[J]. Chinese Physics B, 2010, 19(1): 318-325.

[17] Chen Bin, Jiang Cheng, Zhu Kadi. Slow light in a cavity optomechanical system with a Bose-Einstein condensate[J]. Physical Review A, 2011, 83(5): 2316-2321.

[18] Ian H, Gong Z R, Liu Y X, et al.. Cavity optomechanical coupling assisted by an atomic gas[J]. Physical Review A, 2008, 78(1): 013824.

[19] Brennecke F, Ritter S, Donner T, et al.. Cavity optomechanics with a Bose-Einstein condensate[J]. Science, 2008, 322(5899): 235-238.

[20] Dalafi A, Naderi M H, Soltanolkotabi M, et al.. Controllability of optical bistability, cooling and entanglement in hybrid cavity optomechanical systems by nonlinear atom-atom interaction[J]. Journal of Physics B-Atomic, Molecular and Optical Physics, 2013, 46 (23): 4135-4141.

[21] Wilson-Rae I, Nooshi N, Zwerger W, et al.. Theory of ground state cooling of a mechanical oscillator using dynamical backaction[J]. Physical Review Letters, 2007, 99(9): 093901.

[22] Jin Xingri, Zhang Yingqiao, Li Yan, et al.. Effect to three-body entanglement caused by Stark shifts in Tavis-Cummings model[J]. Chinese Journal of Quantum Electronics, 2005, 22(5): 722-725.

[23] Liu Ni, Li Junqi, Liang J Q. Entanglement in a tripartite cavity-optomechanical system[J]. International Journal of Theoretical Physics, 2013, 52(3): 706-715.

[24] Sanchez-Ruiz J. Improved bounds in the entropic uncertainty and certainty relations for complementary observables[J]. Physical Letters A, 1995, 201(2-3): 125-131.

[25] Sanchez-Ruiz J. Optimal entropic uncertainty relation in two-dimensional hilbert space[J]. Physical Letters A, 1998, 244(4): 189-195.

[26] Fang Maofa, Zhou Peng, Swain S. Entropy squeezing for a two-level atom[J]. Journal of Modern Optics, 2000, 47(6): 1043-1053.

[27] Liu Xiaojian, Zhao Mingzhuo, Liu Yiman, et al.. Preparation and control of optimal entropy squeezing states for the moving atom entangment with the field under the intensity dependent coupling[J]. Acta Physica Sinica, 2010, 59(5): 3227-3235.

[28] Hood C J, Chapman M S, Lynn T W, et al.. Real-time cavity QED with single atoms[J]. Physical Review Letters, 1998, 80(19): 4159- 4160.

[29] Bose S, Jacobs K, Knight P L. Scheme to probe the decoherence of a macroscopic object[J]. Physical Review A, 1999, 59(5): 3204-3210.