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Antenna tuner - Wikipedia, the free encyclopedia

Antenna tuner

From Wikipedia, the free encyclopedia

A modern ATU for ham operators.
A modern ATU for ham operators.

An antenna tuner, transmatch, or antenna tuning unit (ATU) matches a transceiver with a fixed impedance (typically 50 ohms for modern transceivers) to a load (feed line and antenna) impedance which is unknown, complex or otherwise does not match. This mismatch is usually caused when using a non-resonant antenna (one that is not the correct electrical length as compared to the wavelength of the signal). An ATU allows the use of one antenna for a broad range of frequencies. A tuned antenna is never as good as a naturally resonant antenna due to additional induced losses on the feed line due to the SWR (multiple reflections), and losses in the ATU itself.

Strictly speaking the 'ATU' is only an antenna matching unit, as it is unable to change the resonance frequency of the aerial.

Note that similar matching networks are used in other types of equipment, such as linear amplifiers to transform impedances. See impedance bridging for some details.

Contents

[edit] Basic principle of the 'wide band' designs

For systems which need to operate over a wide frequency range such as a power amplifier operating over the range 1 MHz to 30 MHz in some solid state designs a series of wide band transformers wound on ferrite cores can be used. This design has the advantage of not requiring any tuning when the operating frequency is changed. This type of design can also be used to match an antenna to a transmission line, it has the advantage of not requiring any tuning but it has the disadvantage of not being capable of fine adjustment. These networks can be used to extend the useful range of a conventional narrow band ATU.

In solid state RF power amp design these networks are useful because MOSFETs and bipolar transistors are designed to operate with low resistance loads. Valved RF amplifiers are very different because the load resistance which a valve is designed to operate with is normally much greater, hence for power designs the circuit designs are often very different.

Below is shown for example an autotransformer which has three identical windings on a ferrite core. If the right hand side is connected to a resistive load of 10 ohms, then at each of the left hand terminals a source of different impedance can be attached.

A 1:1, 1:4 and 1:9 autotransformer
A 1:1, 1:4 and 1:9 autotransformer

[edit] Basic principle of the 'narrow band' designs

Devices based upon both lumped components and transmission lines can be purchased or constructed. The most simple example of a transmission line based system is the transformer formed by a quarter wavelength of mismatched transmission line. For example if a quarter wavelength of 75 Ω coaxial cable is linked to a 50 Ω load then the SWR in the 75 Ω quarter wavelength of line can be calculated to be 75 Ω / 50 Ω = 1.5, the quarterwavelength of line transforms this mismatched impedance to 112.5 Ω (75 Ω x 1.5 = 112.5 Ω). For more details please see the Smith chart.

The basic circuit required when lumped capacitances and inductors are used is shown below.

The basic network
The basic network

This basic network is able to act as an impedance transformer. If the output has an impedance consisting of Rload and jXload, while the input is to be attached to a source which has an impedance of Rsource and jXsource.

Then

XL = {(Rsource+jXsource)([Rsource+jXsource]-[Rload+jXload])}0.5

and

XC = (Rload+jXload){(Rsource+jXsource)/([Rload+jXload]−[Rsource+jXsource]}0.5

In this example circuit Xp and Xs can be swapped. All the ATU circuits below serve to create this network which exists between the systems with different impedances.

For instance if the source has a resistive impedance of 50 ohms while the load has a resistive impedance of 1000 ohms then.

XL = {(50)([50]-[1000])}0.5 = (-47500)0.5 = j 217.94 Ohms

XC = {1000}{(50)/([1000]-[50])}0.5

XC = 1000 x 0.2294 ohms

XC = 229.4 ohms

If the frequency is 28 MHz then

As XC = 1/(2πfC)

then 2πfXc = 1/C

So 1/(2πfXc) = C = 24.78 pF

While as XL = 2πfL

then L = XL/(2πf) = 1.239 μH

[edit] How it works

A parallel network consisting of a resistive element (1000 Ω) and a reactive element (-j 229.415 Ω) will have the same impedance and power factor as a series network consisting of resistive element (50 Ω) and a reactive element (-j 217.94 Ω). Below are

Two parts in a physical circuit, both networks have the same impedance
Two parts in a physical circuit, both networks have the same impedance

By adding another element in series which has a reactive impedance of +j 217.94, the impedance is 50 ohms (resistive)

Three parts in a physical circuit, all three networks have the same impedance
Three parts in a physical circuit, all three networks have the same impedance

[edit] Types of 'ATU'

[edit] Ultimate transmatch

[edit] Classic circuit

The Ultimate transmatch
The Ultimate transmatch

The ultimate transmatch is a rather good circuit with a rather ill advised name, this is because a better transmatch called the SPC (series parallel capacitor) circuit was designed after it. In all these three designs the GND terminal is the terminal where the earth plane (ground plane) of an antenna should be wired while the ANT terminal is where the vertical element of a Marconi aerial should be attached.

[edit] How it works

For example imagine source impedance of 200 ohms and a resistive load of 1000 Ω which is connected via a capacitor (with an impedance of -j 200 Ω to the inductor of the transmatch. Through vector mathematics it is possible to transform this into a parallel network consisting of a resistance of 1040 Ω and a capacitor of admittance 1.9231 x 10-4 (Xc = 5200 Ω)

In the following calculations all phase angles are expressed in degrees, rather than in radians. Start with the resistive load (RL) of 1000 Ω which is in series with Xc -j 200 Ω.

Z = (RL2 + XC2)0.5 = 1020 Ω

Phase angle (θ) = tan-1 (XC/RL) = 11.31

Y = 1/Z = 9.8058 x 10-4

To convert to a parallel network

XC' = 1/{Y sin (θ)}

RL' = 1/{Y cos (θ)} = 1040 Ω

If for a moment the reactive part is ignored, then a 1040 to 200 Ω transformation is needed. According to the equations above an inductor of +j 507.32 Ω is needed. If the effect of the capacitor (from the parallel network) is taken into account then an inductor of +j 462.23 Ω is needed. The system can then be transformed by the mathematics into a series network of 199.9 Ω resistive and +j 409.82 Ω. The mathematics required for this step are very closely related to the above mathematics.

To finish off the ATU a capacitor (-j 409.82) is needed to finish off the network.

The circuit see by a person using it, the impedances of the parts are shown on the diagram
The circuit see by a person using it, the impedances of the parts are shown on the diagram
After one transformation, due to the lack of space it was not possible to label one of the parts its impedance is -j 5200 Ω
After one transformation, due to the lack of space it was not possible to label one of the parts its impedance is -j 5200 Ω
After two transformations
After two transformations
After three transformations
After three transformations
After four transformations
After four transformations

[edit] Pi network

This pi network can be used, it has the same function as the ultimate transmatch.

A circuit closely related to the Ultimate transmatch
A circuit closely related to the Ultimate transmatch

[edit] SPC

The SPC transmatch
The SPC transmatch

[edit] Connecting an ATU

Typically the ATU is connected between the antenna and the radio transmitter or receiver. More specifically, the ATU can be connected between the feedline and the antenna to minimize loss, or between the feedline and the radio for convenience. However, SWR in the feedline must be considered in this second configuration.

It is a common misconception that high standing wave ratio (SWR) in and of itself causes loss. This is not the case. An antenna with a high SWR (e.g. 4:1) when properly configured with an ATU could have only a few percent additional loss compared to a perfectly resonant antenna. The ATU essentially redirects the reflected energy back along the feedline and antenna path. The additional losses come from the inherent losses within the feedline and antenna itself. SWR causes feed line losses to be multiplied. Low loss feedline would have minimal loss when tuned with an ATU whereas a "lossy" feedline/antenna combination of the same SWR could have significant loss.

Without the ATU, SWR from a mismatched antenna could cause reflections of power back into the transmitter, which will cause heating in the transmitter and significant power loss.

[edit] Sources

  • ARRL website
  • The ARRL Antenna Book
  • An introduction to Antenna Theory (BP198), H.C Wright, Bernard Babani, London, 1987.
  • Reflections Transmission Lines and Antennas by M. Walter Maxwell, W2DU
  • The radio communication handbook (5th ed), RSGB, 1976, ISBN 0-900612-58-4.
  • SWDXER ¨The SWDXER¨ - with general SWL information and radio antenna tips.

[edit] See also

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