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复频率波
相关语句
  complex frequency wave
     Complex Frequency Wave Analysis for Electric Network
     电网络的复频率波分析法
短句来源
     The Steepness of Pulse Edge Is Analysed by Means of Concept of Complex Frequency Wave
     用复频率波的概念分析脉沿的陡度
短句来源
     Using RC sine oscillator as an example,this paper shows that the general form of self excitation response in unsteady network is complex frequency wave exp{(σ 1+jω 1)}t.
     本文以RC桥式振荡器为例,说明不稳定网络自激响应的一般形式为复频率波exp{σi+jωi)t}。
短句来源
     In this paper,steepness of pules edge is defined by means of the concept of complex frequency wave. The Self-excitation response in network composed of tunnel-diode is analysed,The rise time of pules edge is computed by means of concept of steepness
     本文用复频率波的概念定义脉冲边沿的陡度,分析隧道二极管组成的网络的自激响应,并以陡度的概念计算沿的上升时间。
短句来源
     Both sine wave and steep pulse edge are special cases of complex frequency wave.
     正弦振荡和脉冲边沿都是自激复频率波的特定情形。
短句来源
  相似匹配句对
     Harmonic Oscillator with Complex Frequency
     频率谐振子
短句来源
     BOUNDING THEOREMS OF COMPLEX EIGENFREQUENCIES
     固有频率的界限定理
短句来源
     Complex Frequency Wave Analysis for Electric Network
     电网络的频率分析法
短句来源
     FREQUENCY
     生死频率
短句来源
     TRANSIENT FREQUENCY ANALYSIS BASED ON COMPLEX ANALYTICAL WAVELET TRANSFORM AND ITS APPLICATION TO FAULT DIAGNOSIS IN GEAR DRIVE
     基于解析小变换的瞬时频率分析方法
短句来源
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According to harmonic analysis, it is thonght that the complete response at any place of a steady network, which has been excited with sino wave e~(jωt) since t_o= -∞, has only a forced component e~(jωt) when t equals finite value. The complex frequency wave analysis presented in this paper indicates the fact that if a unsteady network H(s) has been excited by a complex frequency wave e~(sκt) since t_o=-∞, and R_(esκ)>R_eλ_i(λ_i is the natural frequency of H(s)) , the complete response at any place of the network...

According to harmonic analysis, it is thonght that the complete response at any place of a steady network, which has been excited with sino wave e~(jωt) since t_o= -∞, has only a forced component e~(jωt) when t equals finite value. The complex frequency wave analysis presented in this paper indicates the fact that if a unsteady network H(s) has been excited by a complex frequency wave e~(sκt) since t_o=-∞, and R_(esκ)>R_eλ_i(λ_i is the natural frequency of H(s)) , the complete response at any place of the network has only the forced com-ponent e~(sκt) when t equals, finite value. The method for analysing network developed in this paper is simpler than other conventional methods, and makes various, circuit laws applicable to more extensive area.

谐波分析法认为:用正弦波e~(jwt)从t_ =-∞激励稳定网络,在t=有限值时,网络任一处的完全响应只有受迫分量e~(jwt)。本文提出的复频率波分析法指出:当复频率波e~(skt)从t_ =-∞激励不稳定网络H(s),只要R_eS_k>R_eλ(λ_ 是H(s)的自然频率)则在t=有限值时网,络任一处的完全响应只有受迫分量e~(skt)。根据本文的结论分析网络,比其他现有的方法简单,并使各种电路定律的应用扩展到更广的范围。

In this paper,steepness of pules edge is defined by means of the concept of complex frequency wave. The Self-excitation response in network composed of tunnel-diode is analysed,The rise time of pules edge is computed by means of concept of steepness

本文用复频率波的概念定义脉冲边沿的陡度,分析隧道二极管组成的网络的自激响应,并以陡度的概念计算沿的上升时间。

Using RC sine oscillator as an example,this paper shows that the general form of self excitation response in unsteady network is complex frequency wave exp{(σ 1+jω 1)}t.Both sine wave and steep pulse edge are special cases of complex frequency wave. It can also be shown that a sine oscillator does not fulfill the phase balance in the initial stage.And some of network which satisfy the phase and amplitude balance do not produce sine oscillation.They...

Using RC sine oscillator as an example,this paper shows that the general form of self excitation response in unsteady network is complex frequency wave exp{(σ 1+jω 1)}t.Both sine wave and steep pulse edge are special cases of complex frequency wave. It can also be shown that a sine oscillator does not fulfill the phase balance in the initial stage.And some of network which satisfy the phase and amplitude balance do not produce sine oscillation.They produce self excitation reversion instead.

本文以RC桥式振荡器为例,说明不稳定网络自激响应的一般形式为复频率波exp{σi+jωi)t}。正弦振荡和脉冲边沿都是自激复频率波的特定情形。并且说明,正弦振荡器在起振时相位没有平衡;满足相位和幅值平衡条件的网络,有时也不能建立正弦振荡,而是表现为自激翻转

 
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