1970
DOI: 10.1002/j.1538-7305.1970.tb01817.x
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A General Approach to Twin-T Design and Its Application to Hybrid Integrated Linear Active Networks

Abstract: In this paper we approach twin‐T design with a view to controlling the sensitivity of the transmission zero with respect to component variations, according to criteria that are of particular interest in the design of hybrid integrated linear active networks. We give design examples and derive conditions that relate null depth and component characteristics with expected zero displacement in the s‐plane.

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Cited by 25 publications
(8 citation statements)
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“…However Bruton a has pointed out that the voltage transfer function of a filter is not '4 '5 Zin altered by scaling all the components by some function of s. In particular it is possible to multiply all the impedances by K/s. In this way all the inductors of impedance sL become resistors of value KL and the capacitors of impedance 1/sC now have a value of K/s C. This latter impedance can be realised by using Antoniou's ' 9 General Impedance Converter (GIC) shown in Figure 17. The GIC can, by proper choice of components, be made to have a very high Q factor over a relatively wide frequency range and can be tuned to a specific impedance value by resistor adjustment alone and may use equal valued capacitors.…”
Section: Rauch Circuitmentioning
confidence: 99%
“…However Bruton a has pointed out that the voltage transfer function of a filter is not '4 '5 Zin altered by scaling all the components by some function of s. In particular it is possible to multiply all the impedances by K/s. In this way all the inductors of impedance sL become resistors of value KL and the capacitors of impedance 1/sC now have a value of K/s C. This latter impedance can be realised by using Antoniou's ' 9 General Impedance Converter (GIC) shown in Figure 17. The GIC can, by proper choice of components, be made to have a very high Q factor over a relatively wide frequency range and can be tuned to a specific impedance value by resistor adjustment alone and may use equal valued capacitors.…”
Section: Rauch Circuitmentioning
confidence: 99%
“…From (6) it follows that the coefficient a 1 sensitivity to the gain is inversely proportional to q , i.e. to the pole Q factor of the passive network which is limited to less than 0.5 [7]. The value of q can be maximized by appropriately impedance-wise scaling individual sections of an RC network from one another.…”
Section: Design Of Second-order Class-3 Band-pass Filtermentioning
confidence: 99%
“…The class-4 filter circuit has an RC-ladder network in the positive feedback loop (see [4]). The design presented in [1] is based on "impedance tapering".…”
Section: Introductionmentioning
confidence: 99%
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“…It is well known that in order to minimize the sensitivity of filter characteristics to tolerances of the gain elements, the gainsensitivity-product (GSP) of the filter should be minimized [3], [4], [5]. In the LP case it is defined by:…”
Section: The Gain Sensitivity Product (Gsp)mentioning
confidence: 99%