Spectrum Analyzer Tutorials


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Introduction

Spectrum Analyzer Fundamentals

Digital IF Overview

Amplitude and Frequency Accuracy

Sensitivity and Noise

Dynamic Range

Extending the Frequency Range

Modern Spectrum Analyzers

Summary

Glossary of Terms

Recent Articles
Spread Spectrum
Spectrum Analyzer Determined by Choice of Measurements
Test Equipment Specs

Trace Averaging

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Thus, the display gradually converges to an average over a number of sweeps.
As with video filtering, we can select the degree of averaging or smoothing.
We do this by setting the number of sweeps over which the averaging occurs.
Figure 2-31 shows trace averaging for different numbers of sweeps. While
trace averaging has no effect on sweep time, the time to reach a given degree
of averaging is about the same as with video filtering because of the number
of sweeps required.

In many cases, it does not matter which form of display smoothing we pick.
If the signal is noise or a low-level sinusoid very close to the noise, we get the
same results with either video filtering or trace averaging. However, there is a
distinct difference between the two. Video filtering performs averaging in real
time. That is, we see the full effect of the averaging or smoothing at each point
on the display as the sweep progresses. Each point is averaged only once,
for a time of about 1/ VBW on each sweep. Trace averaging, on the other
hand, requires multiple sweeps to achieve the full degree of averaging, and
the averaging at each point takes place over the full time period needed to
complete the multiple sweeps.

As a result, we can get significantly different results from the two averaging
methods on certain signals. For example, a signal with a spectrum that
changes with time can yield a different average on each sweep when we
use video filtering. However, if we choose trace averaging over many sweeps,
we will get a value much closer to the true average. See Figures 2-32a and b.




Figure 2-31. Trace averaging for 1, 5, 20, and 100 sweeps, top to bottom
(trace position offset for each set of sweeps)


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