In article , Iain M Churches
wrote:
"Jim Lesurf" wrote in message
...
The figures you quoted look - in themselves - perfectly respectable.
Hence unless your amp has a particularly high output impedance
The damping factor is 20, which for a valve amp very respectable:-)
Given the qualification in the statement, yes. :-)
However bear in mind that a damping factor of 20 for an 8 Ohm load implies
an output impedance of 0.4 Ohms. If this kind of value exists across the
audio band then you can expect interactions with a typical loudspeaker's
impedance to produce changes in the power-frequency response that can be
very audible, and changes in the phase-frequency response that may be far
higher than the values with an 8 Ohm load. Hence I'd tend to regard such a
damping factor as being a bit low, but despite that I'd expect the results
to sound fine in most cases.
Also bear in mind - as implied by Arny's comments - that these values may
well be dependent upon the output power level, particularly with amps that
have low levels of feedback. (Which is implied by having a high output
impedance unless the feeback is from the primary.)
None of the above may matter much in use. Depends on circumstances. But it
can mean that values measured using an 8 Ohm load don't really tell you
what will happen when you connect to a speaker.
Since you are doing this, I'd be interested to know the complex output
impedance you get across the audio band as this seems to be the kind
of measurement that rarely gets done and published for *any* amp these
days...
Can you suggest the best way to ascertain these figs?
Basically the same as when measuring 'damping factor' (a term I don't
personally like as I think it is misleading).
Either:
1) Set the signal level and vary the load, and note the o/p level for two
different loads. Then use this to work out the o/p impedance. If the amp is
stable, one 'load' can be o/c as this gives you the o/p emf directly.
or
2) Ensure the amp is trying to o/p zero, but drive a signal into the
*output* via a suitable resistor. Use the other channel of the power amp to
do this if it is convenient. Then measure the drive level and the level
that appear on the o/p and work out the o/p impedance that way.
Repeat for various frequencies.
For a low feedback amp you may need to do this at high power as well as low
to see if the values change. However this may be difficult via (2) as some
amps may not like this process.
IIRC In a previous posting you say you have a phase meter, so by measuring
the signal phases as well as amplitudes you can work out the o/p impedance
as a complex value and hence determine the entire complex impedance as a
function of frequency. This can matter due to interactions with the
complex load presented by a loudspeaker. For an example of this have a look
at the model of the '303' amp and '57' speaker which is linked to my 'Audio
Misc' page (URL in my sig, below). This shows why - when the amp output
impedance isn't essentially zero - these effects can dwarf any departures
for a flat response when measureing with an 8 Ohm load. :-)
Slainte,
Jim
--
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