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content


Intermod: Getting the upper hand (Part 2)

Intermod: Getting the upper hand (Part 2)

For a pdf version of this story, which includes diagrams, click here. An ounce of prevention is worth a pound of cure certainly applies to the problem
  • Written by Urgent Communications Administrator
  • 1st May 2002

For a pdf version of this story, which includes diagrams, click here.

“An ounce of prevention is worth a pound of cure” certainly applies to the problem of intermodulation interference. Several methods are used to get the upper hand on intermodulation interference. The method used to suppress the IM will depend on where the IM is generated.

Figure 1 shows an RF amplifier with two signals (A and B) applied to the input. Third-order intermod signals, 2A — B and 2B — A, will appear at the output of the amplifier. Other products will appear at the output as well. However, this discussion will be limited to the third-order IM products. The level of the third-order IM products at the amplifier output will depend on the level of the A and B signals at the input and the third-order intercept point (TOIP) of the amplifier.

Table 1 illustrates the relationship between input levels: the TOIP and IM levels at the amplifier output. In column A, the amplifier’s TOIP is +5dBm. This is a low-quality amplifier. Column A further indicates that if the input levels are at -10dBm, the IM levels at the amplifier output are at -40dBm. In column B, the input levels are the same as column A; but, the TOIP of the amplifier is +10dBm and the IM levels at the amplifier output have dropped to -50dBm. Note that the drop in the IM level is equal to twice the amount of the increase in the TOIP. In column C, the TOIP increases by 10dB over column B and the IM level in column C drops by 20dB.

This illustrates the importance of using an amplifier with a high TOIP. Amplifiers with TOIPs much higher than this are used in situations where greater IM suppression is a must. However, these higher-quality amplifiers are accompanied by a higher price tag. It’s still true — you don’t get something for nothing. Install a cheap amplifier in front of a receiver in a densely populated site, and you will hear things you have never heard before — and wish you wouldn’t hear.

If you are lucky enough to have a site where an amplifier can help, then use the highest quality available. Though you might get away with using a lower-quality amplifier today, you probably won’t for long.

Refer again to Table 1. Column D shows the two input signals at -13dBm. That is 3dB down from column C. Yet, the output levels of the IM signals are 9dB down from column C. Thus, we have realized a three-fold reduction in the IM signal level compared to the input signals. This is a characteristic of the IM mixing process. For third-order IM, a reduction of 1dB in each of the input signals (A and B) causes a drop of 3dB in the IM signals. So, for third-order IM we get a three-for-one advantage. That is, for every decibel of attenuation in the input signals, we get a 3dB reduction in the IM product. With fifth-order products, we get a five-for-one reduction. This can be generalized as such: A reduction of 1dB to the intermod-forming input signals will yield N decibels of reduction to IM signal for an Nth-order IM signal. This reduction must occur ahead of the mixing point. This is an important characteristic — one that can be used to our advantage in suppressing IM levels.

In Table 1, examine column E. Here, the input signal levels are increased by 1dB compared to column C (from -10 to -9dBm). Yet, the IM signals at the output have increased by 3dB. This is the reverse of the above situation where the input signals were reduced. This still complies with the IM mixing rules. A change in the levels of the IM forming signals ahead of the mixing point will result in a greater change in the IM signal by an amount equal to the order of the IM signal.

Taking a final look at Table 1, examine column G. Here, the input signals are equal to the TOIP of the amplifier and the IM signals are equal to the input signal levels. This theoretical point can never be reached in practice because the amplifier would become practically inoperative before this point is reached.

Transmitter-produced IM

The class C output stage of a transmitter is fertile ground for the production of intermod. By design, it is non-linear, rich in harmonics and connected to an antenna. Let’s look at a typical two-signal IM product of the third order that is capable of interfering with a nearby receiver. We will assign some frequencies and calculate an approximate level for the IM signal. Then we will apply some solutions and check the final outcome.

Figure 2 shows two transmitters: A and B. Receiver C is operating at a frequency that is equal to 2A — B. The signal from transmitter B enters the final stage of transmitter A where it mixes with the signal A to form the 2A — B IM signal. This is on the frequency of receiver C and therefore causes interference to the receiver. The calculation of the level of the IM signal is shown at the right. Because the level of the IM signal is -79dBm, it will seriously degrade the performance of the receiver. Steps must be taken to suppress the IM signal to a non-interfering level. The amount of suppression necessary will depend on the site noise level and the minimum necessary receive level.

Figure 3 shows that to suppress the IM signal to a non-interfering level, a bandpass cavity filter and an isolator have been installed on transmitter A where the IM signal is produced. Figure 4 shows the selectivity curve of the bandpass filter. Note that as the signal from transmitter B passes through the filter, it is attenuated by 20dB. The isolator offers another 35dB of attenuation to signal B before it reaches the final amplifier stage of transmitter A.

Still, an IM signal is formed in transmitter A and travels back up the line through the isolator with negligible attenuation. But in passing back through the bandpass cavity filter, the IM signal is attenuated by 20dB. This means that the IM signal leaving the antenna and reaching receiver C is 75dB down from what it was before the isolator and cavity filter were installed.

In this case, we did not gain any leverage in reducing the IM signal. To realize any leverage, both signals, or at least the signal with the coefficient greater than one, must pass through some attenuation ahead of the mixing point. Another mixing point that could generate the 2A — B IM signal is in transmitter B. However, the IM generated there would be at a much lower level because of the leverage effect. This is because the A signal would be attenuated by the path loss between the two transmitters. Because this attenuation would be leveraged by a factor of two, the resulting IM signal in transmitter B would be of such a low level as to be inconsequential.

TRANSMITTER B

+50dBM

LINE LOSS B

-02

ANT. GAIN B

+06

PATH LOSS ANT. B TO A

-80

ANT. GAIN A

+06

LINE LOSS A

-02

CONVERSION LOSS TX A

-15

LINE LOSS A

-02

ANT. GAIN A

+06

PATH LOSS ANT A TO C

-50

ANT. GAIN C

+06

LINE LOSS C

-02

INPUT TO RX C

-79dBM

Receiver-produced intermod

There is a third point in Figure 2 where the 2A — B IM signal could form. It is in the receiver itself. If the receiver front end were sufficiently overloaded, it would become nonlinear and become a good mixing point for the production of IM products. (See Figure 5.) In this situation, it is possible to get leverage from suppressing the IM signals. Remember, if both IM forming signals (A and B) are attenuated prior to the mixing point, the amount of reduction in the IM level is leveraged by a factor equal to the sum of the coefficients of the individual signals, A and B.

In Figure 6, an attenuator is placed between the antenna and the receiver input so that the individual signals, A and B, must pass through the attenuator. If the attenuator is set to 3dB, then we will realize a 9dB reduction in the 2A — B IM signal. This gives us real leverage in dealing with the IM problem. Because the desired signal must also pass through the attenuator, it will also be attenuated by 3dB. So the net gain, in terms of carrier-to-interference ratio, will be 6dB. In a situation where the IM is of low amplitude and the site noise is high, a simple resistive attenuator might be all that is needed to resolve the problem.

TRANSMITTER B

+50dBM

LINE LOSS B

-02

ANT. GAIN B

+06

PATH LOSS ANT. B TO A

-80

ANT. GAIN A

+06

LINE LOSS A

-02

CONVERSION LOSS TX A

-15

LINE LOSS A

-02

ANT. GAIN A

+06

PATH LOSS ANT A TO C

-50

ANT. GAIN C

+06

LINE LOSS C

-02

CAVITY ATTENUATION TX B

-20

ISOLATOR ATTENUATION

-35

CAVITY ATTENUATION TO IM

-20

INPUT TO RX C

-154dBM

Usually, the cure is not that simple. It becomes a matter of selectivity ahead of the receiver. The more selectivity that exists ahead of the first active receiver stage, the better is the IM rejection capability of the receiver. It may be necessary to connect two or three bandpass cavity filters in cascade to achieve sufficient suppression of the IM signal. (See Figure 7.) This bandpass response curve represents a bandpass filter arrangement placed in front of the receiver. The response of the filter is such that the attenuation at the desired receiver frequency (154MHz) is 2dB. The attenuation at frequency A (155MHz) is 10dB. This will be leveraged by a factor of two from the IM form of 2A — B. The attenuation at frequency B (156MHz) is 25dB. Thus the total reduction in the IM signal in the receiver is:

2(10) + 25= 45dB

Another possible filter method uses a notch filter. If it is desired to notch out both signals, A and B, two notch filters would be required. If we can only use a single notch filter, we have to choose which of the two IM-forming signals to notch. It would be best to notch out the A signal (155MHz) because a leverage factor of two would be realized. If we choose to notch out the B signal (156MHz) no leverage would be realized and we would only achieve a decibel for decibel reduction in the IM signal. To notch out both of these signals would require two notch cavities.

The advantage of using notch cavities is that more attenuation (at a specific frequency close to the desired frequency) can be achieved than with bandpass cavities. The disadvantage is that the notch filter only helps at one frequency while the bandpass filter helps at many frequencies outside the passband of the filter. The choice of which type of filter to use will depend on the degree of suppression needed and the spacing relative to the desired receive signal.

Crystal filters are now available for operation at VHF highband range and can provide excellent selectivity. Typically, the crystal filter has a comparatively high insertion loss at the desired pass frequency. Some IM generation is also inherent in crystal filters, but the good usually outweighs the bad, yielding a positive net result.

Many times interference is called intermod when it really isn’t intermod. Spurious signals are not always the result of intermodulation. One telltale sign of intermod is a signal that might be heard in the middle of a conversation then cut off abruptly. Another sign is an over-deviated signal. The key to suppressing the IM signal is identifying the mixing point and the individual component signals that form the IM. It is possible to have a combination of mixing points. For example, there might be a combination of transmitter-produced IM and receiver-produced IM. When suppression techniques are applied to the transmitter, the results might first appear promising. Then, further efforts might not yield further results. If the IM from the transmitter is suppressed below the level of the IM produced in the receiver, the receiver-produced IM will become the dominant IM and suppression techniques must be applied at the receiver.

For further reading, I highly recommend Intermod Control by William F. Lieske Sr., founder and retired president of EMR. I consider it the definitive work on intermodulation interference.

Until next time — stay tuned!


Contributing editor Kinley, MRT’s technical consultant and a certified electronics technician, is regional communications manager, South Carolina Forestry Commission, Spartanburg, SC. He is the author of Standard Radio Communications Manual, with Instrumentation and Testing Techniques, which is available for direct purchase. Write to 204 Tanglewylde Drive, Spartanburg, SC 29301. His email address is [email protected].

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