[1] [1] Agarwal G S, Puri R R. Collapse and revival phenomenon in the evolution of a resonant field in Kerr-like medium. Phys. Rev. (A),1989,39(6):316～3175

[2] [2] Kitagawa M, Yamamoto. Number-phase minimum-uncertainty state with reduced number uncertainty in a Kerrnonlinear interferometer. Phys. Rev. (A),1986,34(5):3974～3988

[3] [3] Buzek V, Jex I. Dynamics of a two-level atom in a Kerr-like medium. Opt. Commun.,1990,78(5-6):425～435

[4] [4] Gora P, Jerdazek C. Nonliner Jaynes-Cummings model. Phys. Rev. (A),1992,45(9):6816～6828

[5] [5] Buzek B, Sukmar C V. Exactly soluble model of atom-phonon coupling Showing periodic decay and revival. Phys. Lett. (A),1981,81A(2,3):132～135

[6] [6] Zhou P, Peng J S. Effect of atomic coherence on the collapses and revivals in some generalized Jaynes-Commings. Models. J. Mod. Opt.,1992,39(1):49～62

[7] [7] Buzck V. Light squzeeting in the Jaynes Cummings model with intensity-dependent coupling. J. Mod. Opt., 1989,36(9):1151～1162

[9] [9] Pegg D F, Barnett S M. Vnitary phase operator in quantum mechanics. Europhys. Lett., 1988,6(6):483～487

[10] [10] Barnett S M, Pegg D T. On the Hermitian optical phase operator. J. Mod. Opt., 1989,36(1):7～19

[11] [11] Pegg D T, Barnett S M. Phase properties of the quantized. Single-mode electormagnetic field. Phys. Rev. (A), 1989, 39(3):1665～1675

[12] [12] Cantsog T, Tanas R. Phase properties of self-squeezed states generated by the anharmonicosc illator. J. Mod. Opt., 1991,38(6):1021～1034

[13] [13] Ganstong T, Tanas R. Phase properties of a damped anharmonic oscillator. Phys. Rev. (A), 1991, 44(3): 2086～2098

[16] [16] Peng J S, LiG X. Phase fluctuations. in the Jaynes-Cumming model with and without the rotating-wave approximation. Phys. Rev. (A),1992,45(5):3289～3293

[17] [17] Meng H X, Chai C L. Phase properties of the coherent light in the Jaynes-Cummings model. Phys. Lett. (A), 1991,155(8-9):500～505