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Re: resistance in an LRC circuit used to calculate time constant
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To: tesla@pupman.com
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Subject: Re: resistance in an LRC circuit used to calculate time constant
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From: "Malcolm Watts" <malcolm.watts@wnp.ac.nz> (by way of Terry Fritz <twftesla@uswest.net>)
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Date: Thu, 16 Mar 2000 12:53:44 -0700
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Approved: twftesla@uswest.net
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Delivered-To: fixup-tesla@pupman.com@fixme
Hi Antonio,
I was thinking the same thing in the shower last night:
> Original Poster: "Antonio Carlos M. de Queiroz" <acmq@compuland.com.br>
>
> Tesla List wrote:
>
> > Original Poster: "Malcolm Watts" <malcolm.watts@wnp.ac.nz>
>
> > However, it is strictly true. The gap can be treated as a voltage
> > source and therefore be ignored (unless one gets very picky). The
> > reason is that gap conduction voltage is rather more constant over a
> > range of currents (consider a sinusoidal signal) than the voltage
> > across a resistance would be.
>
> Something strange... The gap obviously dissipates energy, and
> the voltage across it changes polarity at each semicycle. It is
> a nonlinear resistor, but it is a resistor. It can be replaced
> by an equivalent linear resistor that dissipates the same amount
> of energy. An interesting theoretical consideration is if a
> nonlinear resistor that keeps a constant voltage across it,
> only changing the polarity of the voltage in response to the
> current, changes the oscillation frequency of an LC circuit.
It must be dissipative of course. Maybe anti-parallel diodes in series
with some real resistance of some kind? One cannot ignore the
obvious linear decrement.
Regards,
Malcolm