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1)  second-order system
二阶系统<自>
2)  the non-autonomous second order systems
非自制二阶系统
1.
Existence of periodic solutions is obtained by using the max-min methods on the non-autonomous second order systems under the conditions of liner-growth.
将极大极小方法应用于非自制二阶系统上,在其满足线性增长条件下,通过证明系统满足(p。
3)  non-autonomous second order systems
非自治二阶系统
1.
This paper studies the existence of periodic solutions for some non-autonomous second order systems.
研究一类非自治二阶系统周期解的存在性问题。
4)  second order nonautonomous system
二阶非自治系统
1.
In this paper,we considered the existence and uniqueness of almost periodic solution to a class of second order nonautonomous system,also gave that only if a 1>0,a 2k+1 ≥0, x¨ +R(∑nk=0a 2k+1 x 2k+1 )′ x· +1L∑nk=0a 2k+1 x 2k+1 =Ae(t),(e(t) is an almost periodic function in some conditions) exists almost periodic oscillations,the results in [1-3] are extended and improved.
该文讨论了一类二阶非自治系统x¨ +RF′(x) x· + 1LF(x) =Ae(t)在一定条件下概周期解的存在唯一性 ,并得到了仅当a1 >0 ,a2k+ 1 ≥ 0时 ,x¨ +R(∑nk =0a2k+ 1 x2k+ 1 )′x· + 1L ∑nk =0a2k+ 1 x2k+ 1 =Ae(t) (R >0 ,L>0 ,A>0 ,e(t)为一定条件下的概周期函数 )存在概周期振荡 ,推广和改进了文 [1- 3]中的结果。
5)  second-order system
二阶系统
1.
Step response to the second-order system with zero;
有零点二阶系统的单位阶跃响应
2.
Analysis and application of performance index for transient responseof second-order system;
二阶系统的瞬态响应性能指标分析与应用
3.
This system includes oscilla-tor, second-order system, counter, decoder,circuit and Helmholtz coils etc.
本文介绍了一种磁场参数可调的磁场发生器,它由振荡器、二阶系统、计数器、译码器、功率电路、亥姆霍兹线圈等组成。
6)  second order system
二阶系统
1.
Existence of periodic solutions of a class of second order systems at resonance;
一类共振二阶系统周期解的存在性
2.
Standard second order system index mark form and the interaction between time-frequency performance and system characteristic parameter are discussed;the correlation of system time-frequency performance index is founded;all of these show the practical significance in different analytical domains reflecting system dynamic performance.
讨论标准二阶系统指标形式及时频性能与系统特征参数的相互制约,建立系统时频性能指标的关联性,对于在不同分析域反映系统动态性能具有实际意义。
补充资料:自调自净自度
【自调自净自度】
 (术语)同自调项。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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