【摘要】 考虑原子的相干性和经典注入光场 ,利用随机微分方程给出非锁相条件下的Lorenz Haken方程 ,研究失谐量、注入经典光场和原子相干性对非锁相Lorenz Haken方程动力学特性的影响 .在激光运转情形 ,失谐量造成光场位相的混沌 ,系统在不同条件下 ,出现四吸引子、双吸引子及单吸引子混沌状态 ,且体系的分数维维数较锁相条件下增加 .光场失谐量、注入光场和原子相干性可抑制混沌 .在双稳态运转下 ,光场位相为π的偶数倍或奇数倍 ,使光场稳定于正值和负值 ,故体系出现对称双稳态对 ,但无混沌状态 .更多还原

【Abstract】 Considering the atomic coherences and injected classical field, we derived the nonphase-locking Lorenz-Haken equation by using the technique of stochastic differential equations. The effects of detuning, injected field and the atomic coherence on the dynamical characteristics of this equation is then numerically studied. The results show that in laser working situations, the detuning can result in chaotic behaviors of the light phase. Under different conditions, the system can generate four attractors, double attractors and single attractor, and the fractal dimension of the system is larger than that of the locking-phase system. The optical detuning, injected field and atomic coherence can inhibit the chaos of the cavity field. In the optical bistability regions, we obtain symmetric bistability pair, but never find the chaotic attractors.更多还原