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Review of 'Perturbations in Filtered Non-linear Systems Applications to Oscillator Theory' “滤波非线性系统中的摄动在振子理论中的应用”综述
Pub Date : 1955-09-01 DOI: 10.1109/TCT.1955.1085252
N. Rouche
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引用次数: 0
Review of 'Automatic Feedback Control System Synthesis' “自动反馈控制系统综合”综述
Pub Date : 1955-09-01 DOI: 10.1109/TCT.1955.1085240
J. Karakash
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引用次数: 0
Review of 'Nyquist's and Thevenin's Theorems Generalized for Nonreciprocal Linear Networks' “非互易线性网络的Nyquist和Thevenin定理的推广”综述
Pub Date : 1955-09-01 DOI: 10.1109/TCT.1955.1085251
W. Bennett
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引用次数: 0
Neutralization and unilateralization 中和和单边化
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.1085213
C. Cheng
ALTHOUGH various methods of neutralization have been employed for several years in vacuum-tube circuits,1 the unilateralization technique was introduced only recently. This technique is based on a study of the linear, active, four-terminal network theory, which has become increasingly important in the design of transistor circuitry. Although neutralized circuits are usually treated as conventional balanced-bridge circuits, they can be analyzed more systematically as network problems. This paper analyzes both neutralization and unilateralization circuitry by means of the four-terminal network theory, and clarifies the similarities and the differences between the two types of circuits. Typical examples of neutralized and unilateralized vacuum-tube and transistor amplifiers are also given.
尽管各种中和方法已经在真空管电路中使用了好几年,但单边化技术只是最近才被引入。该技术是基于线性、有源、四端网络理论的研究,该理论在晶体管电路设计中变得越来越重要。虽然中和电路通常被视为传统的平衡桥电路,但它们可以作为网络问题进行更系统的分析。本文运用四端网络理论对中和电路和单边电路进行了分析,阐明了两种电路的异同。文中还给出了中性化和单边化真空管和晶体管放大器的典型例子。
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引用次数: 33
Note on the use of Tchebycheff functions in dealing with Iterated networks 注意在处理迭代网络时使用Tchebycheff函数
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.1085231
H. Armstrong
A FOUR-(OR THREE-) terminal network is conveniently represented by its transmission matrix, which is taken as the matrix A, defined by:
四端(或三端)网络可以方便地用其传输矩阵表示,取矩阵A,定义为:
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引用次数: 4
Constant-resistance AGC attenuator for transistor amplifiers 晶体管放大器用恒阻AGC衰减器
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.1085233
C. Hurtig
IT IS well known that the variation of the transistor parameters with the dc bias conditions may be employed to control the gain of a transistor amplifier stage. There are, however, many applications that require a gain that is variable in accordance with an external voltage, with the added restraint that the input and output impedances shall be maintained approximately constant. One of these applications is the broad-band IF amplifier. The design of wide-band transistor amplifiers usually requires an effective load resistance of small value compared to the output resistance of the transistor. If this type of stage is operated at a fixed collector supply voltage and is gain-controlled by variation of the emitter current, then to a first approximation the output resistance is negligibly large
众所周知,晶体管参数随直流偏置条件的变化可以用来控制晶体管放大级的增益。然而,有许多应用要求增益随外部电压的变化而变化,并附加限制,即输入和输出阻抗应保持近似恒定。其中一个应用是宽带中频放大器。宽带晶体管放大器的设计通常要求有效负载电阻比晶体管的输出电阻小。如果这种级在固定的集电极电源电压下工作,并由发射极电流的变化来控制增益,那么在第一个近似下,输出电阻可以忽略不计
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引用次数: 2
Review of 'A New Method of Synthesis of Reactance Networks' “电抗网络合成新方法”综述
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.1085225
H. Orchard
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引用次数: 0
An introduction to the papers on matrix methods of circuit analysis and synthesis 介绍了矩阵法在电路分析和综合中的应用
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.6373411
L. A. Pipes
MATRICES were introduced into mathematics nearly a century ago when in 1857 the eminent English mathematician Cayley published his fundamental paper, “A Memoir on the Theory of Matrices.” 1 Cayley demonstrated that by the use of matrices, the system of n linear algebraic equations
矩阵在近一个世纪前被引入数学,1857年,著名的英国数学家凯利发表了他的基础论文《矩阵理论回忆录》。1 . Cayley证明了通过使用矩阵,n个线性代数方程的系统
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引用次数: 0
Matrix analysis of oriented graphs with irreducible feedback loops 具有不可约反馈环的有向图的矩阵分析
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.1085228
J. Percus
THE PROBLEM of determining the possible I closed circuits available in a situation in which n terminals are interconnected in some fashion by unilateral branches is one of considerable importance in a number of diverse fields. It may be regarded as that of a topological characterization of a linear network, with specific branch gains between terminals; in such a case, the system may be designated (see Fig. 1) by the branch gain or transmission factor matrix A = (aij), in terms of which the terminal inputs Ei and terminal “voltages” Vi are related by
在n个终端以某种方式通过单边支路相互连接的情况下,确定可能的1个闭合电路的问题在许多不同的领域中都是相当重要的问题之一。它可以看作是线性网络的拓扑特征,在终端之间具有特定的支路增益;在这种情况下,系统可以用支路增益或传输因子矩阵a = (aij)来表示(见图1),其中端子输入Ei与端子“电压”Vi的关系为
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引用次数: 2
Note on a logarithmic approximation for use with singularity plots 注意在奇点图中使用的对数近似
Pub Date : 1955-06-01 DOI: 10.1109/TCT.1955.6373427
H. Tompkins
THE ANALYSIS or synthesis of bandpass networks using plots of the singularities of their transfer functions 1‾3 can often be shortened and simplified by using a suitable logarithmic transformation of the complex-frequency s-plane which permits a simple approximate calculation of the transfer function. This approximation is good for over-all-bandwidth ratios of 2 to 1 or less as compared with a usable bandwidth ratio of 1.2 to 1 for the conventional narrow-band approximation. This transformation is not intended for use with an electrolytic tank, for which better methods have been described in the literature.4‾6 It does not have the power of certain conformai transformations7, 8 but is considerably simpler. Unlike the wide-band low-pass to bandpass transformation9 it is not limited to pole and zero patterns of particular symmetry. This approximation also has interesting properties as an aid in the factoring of network polynomials, as will be shown.
使用其传递函数1 - 3奇异点图的带通网络的分析或综合通常可以通过使用复频率s平面的合适的对数变换来缩短和简化,这允许传递函数的简单近似计算。这种近似适用于总带宽比为2比1或更小的情况,而传统窄带近似的可用带宽比为1.2比1。这种转换并不打算与电解槽一起使用,因为在文献中已经描述了更好的方法。4,它没有某些构象变换的力量7,8,但相当简单。与宽带低通到带通变换不同,它不局限于特定对称性的极和零模式。这个近似也有一些有趣的性质,可以帮助分解网络多项式,如下所示。
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引用次数: 0
期刊
IRE Transactions on Circuit Theory
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