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Gyrator

 
(′jī′rād·ər)

(electromagnetism) A waveguide component that uses a ferrite section to give zero phase shift for one direction of propagation and 180° phase shift for the other direction; in other words, it causes a reversal of signal polarity for one direction of propagation but not for the other direction. Also known as microwave gyrator.


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A linear, passive, two-port electric circuit element whose transmission properties are such that it is effectively a half wavelength longer for one direction of transmission than for the other direction of transmission. Thus a gyrator is a device that causes a reversal of signal polarity for one direction of propagation but not for the other. (A two-port element has apair of input terminals and a pair of output terminals.) This device is novel, since it violates the theorem of reciprocity. See also Reciprocity principle.

Until the early 1950s, all known linear passive electrical networks obeyed the theorem of reciprocity. However, several different types of nonreciprocal networks are now widely applied, principally at microwave frequencies. These devices are used to control the direction of signal flow and to protect or isolate components from undesired signals. One common application of a three-port nonreciprocal network, called a circulator, is to permit connection of a transmitter and a receiver to the same antenna. This is accomplished with minimum interference and virtually no power loss of either transmitted or received signal. See also Continuous-wave radar.

Perhaps the first passive nonreciprocal system was an optical one proposed by Lord Rayleigh,making use of the rotation of the plane of polarization of light when it passed through a transparent material in the presence of a magnetic field. This phenomenon is called Faraday rotation.

The microwave analogy of Lord Rayleigh's device was proposed by C. L. Hogan. The nonreciprocal medium used is fer-rite. In such a material, infinitesimal magnetic dipole moments which arise from the electronic structure of the material act gyroscopically when a steady magneticfield is applied. They precess about the applied field direction in a counterclockwise sense, thus permitting strong coupling to the component of a microwave-frequency magnetic field which is circularly polarized in the same sense. The component with the opposite sense of polarizationis weakly coupled. Thus energy exchange between the magnetic dipoles and the microwave field is polarization-sensitive. See also Ferrimagnetism; Ferrite.


Wikipedia: Gyrator
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The gyrator or positive impedance inverter is an electric circuit which inverts an impedance. In other words, it can make a capacitive circuit behave inductively, a bandpass filter behave like a band-stop filter, and so on. It is primarily used in active filter design and miniaturization.

Contents

Simulated inductor

An example of a gyrator simulating inductance, with an approximate equivalent circuit below. The two Zin have similar values in typical applications.

A gyrator is a four terminal or a two port device, that is designed to transform a load impedance into an input impedance where the input impedance is proportional to the inverse of the load impedance. The gyrator network can be used to transform a load capacitance into an inductance. The primary use of a gyrator is to simulate an inductive element in a small electronic circuit or integrated circuit. Before the invention of the transistor, coils of wire with large inductance might be used in electronic filters. A real inductor can be replaced by a much smaller assembly containing a capacitor, operational amplifiers or transistors, and resistors. This is especially useful in integrated circuit technology.

Additionally, real capacitors are often much closer to "ideal capacitors" than real inductors are to "ideal inductors". Because of this, a synthetic inductor realized with a gyrator and a capacitor may, for certain applications, be closer to an "ideal inductor" than any real inductor can be. Thus, use of capacitors and gyrators may improve the quality of filter networks that would otherwise be built using inductors. Also, the Q factor of a synthesized inductor can be selected with ease.

Since gyrators use active components, they only function as a gyrator within the power supply range of the active element. Hence gyrators are usually not very useful for situations requiring simulation of the 'flyback' property of inductors, where a large voltage spike is caused when current is interrupted.

Operation of the circuit

The circuit works by inverting the effect of the capacitor. The desired effect is an impedance of the form of an ideal inductor L with a series resistance RL:

Z = R_\mathrm{L} + j \omega L \,\!

From the diagram, the input impedance of the op-amp circuit is:

Z_\mathrm{in} = \left(   R_\mathrm{L} + j \omega R_\mathrm{L} R C \right) \| \left( R + {1 \over {j \omega C}} \right)

With RLRC = L, it can be seen that the impedance of the simulated inductor is the desired impedance in parallel with the impedance of C and R. In typical designs, R is chosen to be adequately large that the dominant term is:

Z_\mathrm{in} = R_\mathrm{L} + j \omega R_\mathrm{L} R C \,\!

This is the same as a resistance RL in series with an inductance L = RLRC.

In typical applications, both the inductance and the resistance of the gyrator is much greater than that of a real inductor. Gyrators can be used to create inductors from the microhenry range up to the megahenry range. Real inductors are typically limited to tens of henries. Real inductors have parasitic series resistances from hundreds of microhms through the low kilohm range. The parasitic resistance of a gyrator depends on the topology, but with the topology shown, series resistances will typically range from tens of ohms through hundreds of kilohms. Q of an LC filter can be either lower or higher than that of a real LC filter – for the same frequency, the inductance is much higher, the capacitance much lower, but the resistance also higher. Gyrators will typically have higher accuracy than real inductors, due to the lower cost of precision capacitors than inductors.

Applications

The primary application for a gyrator is to reduce the size and cost of a system by removing the need for bulky, heavy and expensive inductors. For example, RLC bandpass filter characteristics can be realized with capacitors, resistors and operational amplifiers without using inductors. Thus graphic equalizers can be achieved with capacitors, resistors and operational amplifiers without using inductors because of the invention of the gyrator.

Gyrator circuits are extensively used in telephony devices that connect to a POTS system. This has allowed telephones to be much smaller, as the gyrator circuit carries the DC part of the line loop current, allowing the transformer carrying the AC voice signal to be much smaller due to the elimination of DC current through it. Circuitry in telephone exchanges has also been affected with gyrators being used in line cards. Gyrators are also widely used in hi-fi for graphic equalizers, parametric equalizers, discrete bandstop and bandpass filters such as rumble filters), and FM pilot tone filters.

There are many applications where it is not possible to use a gyrator to replace an inductor:

  • High voltage systems utilizing flyback (beyond working voltage of transistors/amplifiers)
  • RF systems (RF inductors are usually small anyhow)
  • Power conversion, where a coil is used as energy storage.

See also

References

External links


 
 

 

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Sci-Tech Dictionary. McGraw-Hill Dictionary of Scientific and Technical Terms. Copyright © 2003, 1994, 1989, 1984, 1978, 1976, 1974 by McGraw-Hill Companies, Inc. All rights reserved.  Read more
Sci-Tech Encyclopedia. McGraw-Hill Encyclopedia of Science and Technology. Copyright © 2005 by The McGraw-Hill Companies, Inc. All rights reserved.  Read more
Wikipedia. This article is licensed under the Creative Commons Attribution/Share-Alike License. It uses material from the Wikipedia article "Gyrator" Read more