• HBM is used to obtain the fundamental resonance response, and the stability conditions of the steady state solution are determined.

    采用谐波平衡原理进行系统的基波稳态响应求解,并讨论解的稳定性条件。

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  • The condition of steady state solution in the interaction between multi atom and single mode field is presented by using the method of drift matrix.

    利用迁移矩阵方法,给出了多原子体系与单模腔场相互作用的稳态解条件。

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  • Then two examples are analysed to show its application in the initial valued problems of time-dependent systems and in the steady-state solution of periodically-time-dependent systems.

    然后通过两例说明该方法在求解时变系统初值问题及周期时变系统稳态解方面的应用。

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  • The existence of a steady-state solution is shown by numerical experiments.

    计算表明,定常解是确实存在的。

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  • Taking the fluid velocity as changing parameter, the stability of steady-state solution near the equilibrium points is analyzed by using Theory of Stability.

    以流体流速作为变化参数,运用稳定性理论分析了平衡点附近定常解的稳定性问题;

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  • Taking the fluid velocity as changing parameter, the stability of steady-state solution near the equilibrium points is analyzed by using Theory of Stability.

    以流体流速作为变化参数,运用稳定性理论分析了平衡点附近定常解的稳定性问题;

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