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transfer zeros
相关语句
  传输零点
     New Method and Its Computer-Aided Design for Realizing Arbitrary Real-Frequency Transfer Zeros with Ladder Network
     用梯形网络实现任意实频率传输零点的一种新方法及机助设计
短句来源
     Realizing Complex Transfer Zeros for Lossless Network by Means of Bridge Sections
     用桥节实现无损网络的复数传输零点
短句来源
     Hence is derived a new and much stricter proof of Fialkow's LC ladder synthesis theorem. A series of problems involved in the LC synthesis are discussed in detail. Combining the realization of the complex transfer zeros given in Documents (1) (2) with Fialkow's realization of the real frequency transfer zeros, the author proposes a design of a double-end loaded cascade lossless network, which employs so far the fewest Oarlington-D.
     Fialkow[1]的无互感LC梯形综合定理的新的更严谨的证明,阐述了LC梯形综合中所涉及的各种问题,并将文献[2][3]中的复数传输零点实现方法与Fialkow的梯形综合技术相结合,给出迄今使用Darlington—C.
短句来源
  相似匹配句对
     EQUIVALENCE FOR DEFINTIONS OF ZEROS OF MATRIX TRANSFER FUNCTIONS
     线性多变量系统传递函数阵零点定义的等价性
短句来源
     On the learning transfer
     论学习迁移研究
短句来源
     On the Zeros of f (k) f-a
     关于f~(k)f-a的零点
短句来源
     Syntactic Transfer
     句法迁移
短句来源
     On the zeros of f ~((k))-af~n
     关于f~((k))-af~n的零点
短句来源
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This paper presents two steps for synthesis when transfer zeros are complexes, the firststep——a ladder network with negative elements is formed by expansion in a method generalized fromBrune's, the second step——an equivalent network without negative element is derived. The theorem ofladder expansion is given, which analyzes a series of properties in the ladder expansion. This theorem has been proved. Three kinds of equivalent sub-network are given: three-element network, a network without magnetic coupling...

This paper presents two steps for synthesis when transfer zeros are complexes, the firststep——a ladder network with negative elements is formed by expansion in a method generalized fromBrune's, the second step——an equivalent network without negative element is derived. The theorem ofladder expansion is given, which analyzes a series of properties in the ladder expansion. This theorem has been proved. Three kinds of equivalent sub-network are given: three-element network, a network without magnetic coupling and Darlington D type network. A series of problems associated with synthesis have been discussed. An example is given for this new method.

当网络的传输零点为复数时,本文提出了一种新的综合方法。这种方法分两步进行:(1)采用类似Brune的方法,将网络展开成含负元件的梯形网络;(2)求出不含负元件的等效网络。文中提出并证明了梯形展开定理,分析了梯形展开时的一系列特性;随后给出了三种等效分网络(即三元件网络、无磁耦网络和Darlington D型网络),讨论了综合过程中所遇到的一系列问题。文末还举例说明了本方法的实际应用。

Without using Darlington D type section, this paper gives a solution of realizing, without restrictive conditions, the complex transfer zeros for lossless network by means of three-element bridge sections and/or bridge sections without magnetic coupling, if it is desired to find a network from two given network parameters, such as Z11,Z12, or Y11,Y12.Each group of the complex transfer zeros may be realized by means of two sections in cascade: one is a bridge section, the other a previous section....

Without using Darlington D type section, this paper gives a solution of realizing, without restrictive conditions, the complex transfer zeros for lossless network by means of three-element bridge sections and/or bridge sections without magnetic coupling, if it is desired to find a network from two given network parameters, such as Z11,Z12, or Y11,Y12.Each group of the complex transfer zeros may be realized by means of two sections in cascade: one is a bridge section, the other a previous section. The bridge section is used to produce the transfer zeros. This paper shows that the necessary and sufficient condition for using such bridge section as the input network is that the bridge section test value of the input impedance of the network is equal to zero. If the driving point impedance does not satisfy this condition, a previous section must be inserted. The previous section is an impedance transformation network, which transforms the driving point impedance to satisfy this condition. The previous section does not produce transfer zero. It is proved that the previous section may be a series branch section or a parallel branch section. This section does not contain more than two elements in general.A series of problems involved in the synthesis are discussed. The calculation method and formulas are given, which suit computer aided design. An example is given to illustrated the practical application of the method.

对于单端负载网络本文指出不用Darlington D型节,而只用三元件桥节和无磁耦桥节亦可不受限制地实现无损网络的复数传输零点。每一组复数传输零点可用一个桥节和一个一般不超过两个元件的前置节来实现。文中提出了用桥节作为输入网络时输入阻抗的实现条件及采用前置节的原理,并给出了计算步骤、计算公式及其实例。可借助计算机进行计算是本方法的一个优点。

This paper investigates the cascade synthesis of the lossless network double-end loaded with resistance. The concept of zero-pole distributive chart of the input impedance is defined. Hence is derived a new and much stricter proof of Fialkow's LC ladder synthesis theorem. A series of problems involved in the LC synthesis are discussed in detail. Combining the realization of the complex transfer zeros given in Documents (1) (2) with Fialkow's realization of the real frequency transfer zeros, the author...

This paper investigates the cascade synthesis of the lossless network double-end loaded with resistance. The concept of zero-pole distributive chart of the input impedance is defined. Hence is derived a new and much stricter proof of Fialkow's LC ladder synthesis theorem. A series of problems involved in the LC synthesis are discussed in detail. Combining the realization of the complex transfer zeros given in Documents (1) (2) with Fialkow's realization of the real frequency transfer zeros, the author proposes a design of a double-end loaded cascade lossless network, which employs so far the fewest Oarlington-D.C. sections.

在研究两端电阻负载无损网络的链联综合的基础上,文中引进了输入阻抗的零极点分布图的概念,使用这一概念给出了A.Fialkow[1]的无互感LC梯形综合定理的新的更严谨的证明,阐述了LC梯形综合中所涉及的各种问题,并将文献[2][3]中的复数传输零点实现方法与Fialkow的梯形综合技术相结合,给出迄今使用Darlington—C.D节最少的两端接载链联无损网络的设计方法。

 
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