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Re: [TowerTalk] Lightweight Antenna Wire For Portable Work?

To: "Richard (Rick) Karlquist" <richard@karlquist.com>, towertalk@contesting.com
Subject: Re: [TowerTalk] Lightweight Antenna Wire For Portable Work?
From: jimlux <jimlux@earthlink.net>
Date: Fri, 2 Nov 2018 11:50:52 -0700
List-post: <mailto:towertalk@contesting.com>
On 11/2/18 9:35 AM, Richard (Rick) Karlquist wrote:


On 11/2/2018 8:29 AM, jimlux wrote:

Tungsten is 3 times the resistivity of copper, and results in about a 5%

Whenever skin effect is involved, the RF resisitivity
is proportional to the SQUARE ROOT of the DC resistivity.
Therefore, the RF resistance of tungsten is only SQRT(3) or 1.8
times as much as copper.

yes.. that's true.. the skin depth gets deeper with higher resistivity, (as sqrt(rho)) so you wind up with a rho/sqrt(rho)

This only applies if skin depth is << wire diameter (say, wire diameter is >8-10x skin depth.

For 10 MHz, skin depth is about a mil, so unless you're using AWG30 or smaller, probably not an issue.




Another example, aluminum has 58% more DC resistance than copper
but only 26% more RF resistance.  These numbers happen to neatly
translate into 4 wire gauges and 2 wire gauges respectively.
For example, 4 gauge aluminum wire has the same resistance at RF
as 6 gauge copper wire.


And, it's handy to remember that 10 gauges is 1/10th the area, 20 gauges is 1/10th the diameter. and AWG10 is 0.1" in diameter.
For DC resistance
3 gauges is twice/half the resistance (just like dB!)


This calculation doesn't apply to magnetic alloys like nickel, iron, or stainless, because the permeability affects only the RF resistance,
so there is no simple relationship.

Well, the skin depth goes as sqrt(rho)/sqrt(mu) If you have a good number for mu (see below) you can calculate it. Non-magnetic stainless steel is, unfortunately, not mu=1, it's just "mu is small compared to iron"

The real challenge is finding a good permeability number for some random wire alloy - not only does the resitivity of steel vary a lot with carbon content, so does the mu, and both vary with frequency too.

If it's a critical thing, the approach is "measure it"

We spent some time at work attempting to characterize the RF properties of steel tape measures - they make handy deployable antennas - ultimately, we wound up just bounding the problem and showing that in the worst case, it wasn't "too bad".

just like antenna traps, *measuring* the RF properties of some arbitrary "thing" that's not a discrete component can be challenging.








73
Rick N6RK

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