N_Jay wrote:
It has much to do with the dieletric constant of the medium which it is propagation through.
This is still not "RESISTANCE" as it refers to a conductor.
Find me a link, and one (or both) of us may learn something.
Okay.
Although this link is specific to cable and and finding cable faults, it does define the relationship of propagation velocity and resistance. Look toward the bottom of the first page of the pdf document and read from there.
http://www.radiodetection.ca/docs/part3.pdf
Now, if you find fault with this, you find a link where it clearly states that resistance has NO effect on propagtion velocity.
I find fault with this. First, providing a link to a users guide for TDR's does little to prove your point. The document merely makes a statement without proof, explanation, or sources. It was written for users of their product, not as the final word on electromagnetics. I'm not saying that everything written in the document is false, but it doesn't prove anything more than the previous posts. Simply saying "find me an article that says otherwise" is a childish argument at best, and only hurts your argument.
Furthermore, the article is discussing wave propagation through a guided medium (coax line), which is ONLY comparable to unbounded propagation for lossless cases. This post begins by discussing antenna dimensions, not transmission line theory. I'm not sure how we arrived at this point where the two became the same, but I believe it began with this:
And don't forget the type of material the antenna is made of. A copper antenna, for a specified frequency, would be of a different length than for a stainless steel antenna for the same frequency.
I'll take a guess on the basis of this statement, as it may hold some truth. If you consider the antennas impedance at the feedpoint, it consists of real and imaginary components. The imaginary component is mainly a function of the antennas length relative to the propagating wavelength. However the real part of of this impedance consists of radiation and loss resistances, and these are functions of the conductivity, length and magnetic permeability of the elements used. Therefore, theoretically, since the conductivity and permeability are unique to a specific material, proper matching can be achieved for various materials through adjusting the length. However, the permeability and conductivity differences between copper and steel are relatively low, making the difference in resistance insignificant.
Keeping the above statements in mind, the reasoning behind the 5% difference initially discussed in the first post is likely due to impedance matching of the half wave antenna. The imaginary component of the impedance is significantly reduced by shortening the antenna approximately 5%, making the impedance purely real. This makes matching significantly easier.
What type of antenna are you trying to make?
-Jim