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过渡曲线
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  transition curves
    In this paper, using the improved method of strained parameter, the authors obtain the periodic solutions and the transition curves of Mathieu equation when the amplitade of the parameter excitation is not small.
    用改进的变形参数法求得了激励的幅值不是小量时 Mathieu方程的周期解及过渡曲线
短句来源
    The strong parametrical excited system was changed into weak parametrical excited system by a new transformation. Using modified strained parameter method,the periodic solutions with periods of π and 2π of undamped Mathieu equation were obtained and the corresponding transition curves were gained. The stability and instability domain of the(equation) were determined by the transition curves.
    为了研究大幅值参数激励M ath ieu方程,通过引入新的变换,将强参数激励系统转化为弱参数激励系统,利用改进的变形参数法求解无阻尼项的M ath ieu方程,分别得到具有π和2π方程的周期解和相应的过渡曲线,并利用过渡曲线得到方程的不稳定区域和稳定域.
短句来源
    The results show that the transition curves obtained closely(agree) with those in Ref. [7],while the stability domain obtained here is more reasonable than that in Ref. [7],which is proved by numerical method.
    结果表明,该方法与文献[7]得到的过渡曲线基本吻合,通过数值法验证了用该方法得到稳定域比文献[7]的结果更为合理.
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  transition curves
The shape of the transition curves of Apo-I YADH suggests the existence of an unfolding intermediate.
      
The values of resistances determined by extrapolation of the transition curves to a zero current obey the exponential dependence on the magnetic field.
      
The transition curves of quenched lead films are measured in a perpendicular magnetic field as a function of the field strength.
      
For the usual double-T-arrangement we find the known broad transition curves, which are explained by the occurence of superconductivity in the edges of the films.
      
For the new arrangement we find sharp transition curves and a pronounced thickness dependence of the transition temperature from 1.70 K for about 30 ? thick films to 1.27 K for thicker than 1000 ?.
      
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In this paper, using the improved method of strained parameter, the authors obtain the periodic solutions and the transition curves of Mathieu equation when the amplitade of the parameter excitation is not small.

用改进的变形参数法求得了激励的幅值不是小量时 Mathieu方程的周期解及过渡曲线

Parametrical excitation Mathieu equation with large amplitude is investigated.The strong parametrical excited system was changed into weak parametrical excited system by a new transformation.Using modified strained parameter method,the periodic solutions with periods of π and 2π of undamped Mathieu equation were obtained and the corresponding transition curves were gained.The stability and instability domain of the(equation) were determined by the transition curves.The results show that the transition curves...

Parametrical excitation Mathieu equation with large amplitude is investigated.The strong parametrical excited system was changed into weak parametrical excited system by a new transformation.Using modified strained parameter method,the periodic solutions with periods of π and 2π of undamped Mathieu equation were obtained and the corresponding transition curves were gained.The stability and instability domain of the(equation) were determined by the transition curves.The results show that the transition curves obtained closely(agree) with those in Ref.[7],while the stability domain obtained here is more reasonable than that in Ref.[7],which is proved by numerical method.

为了研究大幅值参数激励M ath ieu方程,通过引入新的变换,将强参数激励系统转化为弱参数激励系统,利用改进的变形参数法求解无阻尼项的M ath ieu方程,分别得到具有π和2π方程的周期解和相应的过渡曲线,并利用过渡曲线得到方程的不稳定区域和稳定域.结果表明,该方法与文献[7]得到的过渡曲线基本吻合,通过数值法验证了用该方法得到稳定域比文献[7]的结果更为合理.

 
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