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2 Receiver Testing with the Anritsu MS2830A Signal Analyzer, MG3710A Vector Signal Generator, and S412E LMR Master��� Anritsu
Figure 2. 800 MHz Rebanding Plan.
Testing Digital Receiver Sensitivity
A common method to verify performance of an analog receiver is to send the receiver an RF test signal consisting
of a single audio tone with specific characteristics (e.g., deviation for an FM receiver). The audio output from the
receiver is brought back into an audio input on the test system for measurement of SINAD, the ratio of
Signal+Noise+Distortion divided by Noise+Distortion, expressed in dB. For public safety receivers, SINAD is
commonly measured using a 1 kHz tone modulation. A 1 kHz audio notch filter in the test set is used to remove the
tone from the received audio, the SINAD is then derived from the measurement ratio. Analog receiver sensitivity is
measured by monitoring the SINAD level as the RF signal power is lowered. The RF input power resulting in 12 dB
SINAD is typically considered the specified sensitivity of the receiver.
For a digital receiver, the key performance measure is BER (Bit Error Rate). Most public safety digital radios have a
test mode that provides BER measurement and display for a few BER test patterns. For P25 Phase 1 (as defined by
TIA-102.CAAA-C) the 1011 Hz pattern is used. The 1011 Hz pattern is a near Pseudo-Random Binary Sequence
(PRBS) that also provides an audio tone output from the vocoder. The tone indicates to anyone listening to a channel
that it is out of service, similar to the situation with the 1 kHz tone for SINAD testing of an analog receiver. If a BER
test mode is not available in the receiver, then the receiver needs to provide an output with the received data bit stream
so the test system can compare the transmitted data pattern with the received pattern. The specified sensitivity of
the receiver is typically the RF signal level for which the measured BER is 5%.
Digital receiver sensitivity is specified and measured with just the single test signal applied to the receiver. Receivers
in real-world use are impacted by a wide variety of other signals in addition to the desired signal. In testing and
predicting receiver performance in these real-world situations, the fundamental measure of the receiver performance
measure remains the 5% BER level.
One problem with receiver testing is that the desired signal level is very near the receiver sensitivity level. Interfering
signals must be generated and combined with as little distortion as possible. Careless management of interfering
signals can result in spurious signals larger than the desired test signal, fogging the test results. Refer to “Notes on
Attenuators and Isolators to reduce source-
generated intermodulation products” later
in the document.
Another problem with testing digital receivers
is that (unlike a CW signal) digital modulation
is very “noise like” and the displayed
spectrum analyzer level will change with
the resolution bandwidth setting. Figure 3
illustrates the test setup for a sensitivity
measurement on a P25 receiver.
MS2830A Signal Analyzer
RF Signal
Figure 3. P25 Sensitivity Measurement block diagram.