302 N5511A Phase Noise Test System User’s Guide
Evaluating Your Measurement Results
Problem Solving
Problem Solving
Discontinuity in the graph
Because noise distribution is continuous, a break in the graph is evidence of a
measurement problem. Discontinuity in the graph will normally appear at the
sweep-segment connections.
identifies the circumstances that can cause discontinuity in the
graph.
Table 14-1
List of topics that discuss problem solving in this chapter
If you need to know:
Refer To:
What to do about breaks in the noise graph
Discontinuity in the Graph
How to verify a noise level that is higher than expected
High Noise Level
How to verify unexpected spurs on the graph
Spurs on the Graph
How to interpret noise above the small angle line
Small Angle Line
Table 14-2
Potential causes of discontinuity in the graph
Circumstance
Description
Recommended Action
Break between segments where
closely spaced spurs are resolved in
one segment but not in the next.
Closely spaced spurs that are resolved in
one sweep-segment but not in the next can
cause an apparent jump in the noise where
they are not resolved.
Use the Real-time Monitor to
evaluate the noise spectrum at the
break frequency on the graph. To
eliminate the break in the graph, you
may find it necessary to change the
Sweep-Segment Ranges so that the
measurement resolution remains
constant over the frequency range
where the spurs are located.
Erratic Noise: One or more segments
out of line with the rest of the graph.
This occurs when the noise level of the
source being used is inconsistent over time.
The time-varying noise level causes the
overall noise present when one segment is
being measured to differ from the level
present during the period when the next
segment is measured.
Repeat the noise measurement
several times for the segment that
does not match the rest of the
graph, and check for a change in its
overall noise level.
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