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Adding a conjugate network to the woofer section to stabilize high frequency impedance to a value below the characteristic impedance of the speaker wire would fix the problem.
If the vmps 60 is anything like the vmps 40 vmps, it's load to the amp is resistive above say 166hz.So looking at the woofers in the speaker could be a thing to do here yes.
Even if the amp is not shutting down now, the excessive capacitive load is still doing very bad things to the linearity of the amplifier. The internally oscillations are slightly less now, but still there. Making a change at the input will not affect the bad effects of the capacitive load on the output, unless there is a big interaction in the internal feedback loops affecting the dynamic input impedance of the amp. Then it is possible that the different input load could be damping the internal oscillations. It is interesting to put an amp misbehaving like yours on the test bench, and move the scope probe from the output when it is oscillating to the input, and find the same oscillations showing up there!Please please go back to simple two conductor speaker cables, available at Home Depot for about 25 cents per foot.Regards,Frank Van Alstine
It would be nice to see an impedance curve of the of the V-60, something might be learned from that. Paul, you might also contact Acoustic Zen and ask them what the capacitance per foot is on their speaker cables and ICs. Unfortunately Imperials assumption about the resistive nature of the load fails to take into consideration the fact that there is a crossover withboth capacitive and inductive elements loading the amplifier. Scotty
A couple of points.1. Daryl...I was pleasantly suprised to see you extend the t-line argument I developed years ago, to the issue of unloading a cable at higher frequencies. I make the assumption that you read it in a post of mine, but if not, I'd love to find out if you derived it yourself, or the source you found it at. I've never seen it other than within my writings.
Quote from: jneutron on 25 Sep 2008, 02:10 pmA couple of points.1. Daryl...I was pleasantly suprised to see you extend the t-line argument I developed years ago, to the issue of unloading a cable at higher frequencies. I make the assumption that you read it in a post of mine, but if not, I'd love to find out if you derived it yourself, or the source you found it at. I've never seen it other than within my writings.Huh... I read Daryl's explanation as a nice exposition of standard RLC circuit theory. As far as I can see, everything he said follows immediately if you sketch the equivalent circuit, treating the cable's resistance and inductance as in series with the load and its capacitance in parallel. That's why I liked it so much - it made perfect sense to me. I still fail to see why this has anything to do with T-line theory, but I'm a physicist not an EE and don't think about these things all the time - so I'm happy to learn.
Ewww. a physicist.. (seriously, some of my best friends are physicists...)
If the load matches the line, the amplifier will not see the capacitance nor the inductance of the line. For that specific case, the lumped elements dissappear..that is exactly what t-line theory tells us.If one were to be rigorous in the application of lumped elements, the line has to be modelled as a long string of LC's.. Otherwise, the models fall apart when the load matches the line.
Quote from: jneutron on 25 Sep 2008, 04:00 pmEwww. a physicist.. (seriously, some of my best friends are physicists...)And some of mine are engineers .
Quote from: jneutron on 25 Sep 2008, 04:00 pmIf the load matches the line, the amplifier will not see the capacitance nor the inductance of the line. For that specific case, the lumped elements dissappear..that is exactly what t-line theory tells us.If one were to be rigorous in the application of lumped elements, the line has to be modelled as a long string of LC's.. Otherwise, the models fall apart when the load matches the line.OK, that sounds like a useful thing for me to try to understand. You're saying if the impedance of the load equals the impedance of the cable, then I can't model the cable by a simple equivalent circuit (with one L, or C, one R) and must instead use a whole series of such elements, one for each bit of the cable? Is that right?
Sorry to be so slow...
You're not. E/m theory is one of the most difficult subjects taught as part of a core curricula.
Quote from: jneutron on 25 Sep 2008, 06:38 pmYou're not. E/m theory is one of the most difficult subjects taught as part of a core curricula.EM in physics (Maxwell's equations, radiation, some plasma physics) I'm very happy with - in fact I teach it sometimes . But circuits, antennas etc. aren't a big part of that - we leave those to the EEs!Anyway, when I get a chance I'll take your example above (which was perfect, thanks), replace my equivalent circuit with a long series of LC elements, and see if I believe you.
Uhm, so what did the amp "see" that made it shut down then? Imperial
So Daryl came close in his assessment then?Imperial