I said tuned without the radials...then when I get it up on the roof I can put radials on?Why? . If you are going to do that use the imax.
So the IMAX needs a choke and ground plane and grounded at the mast ..a lot of guys on E ham say it needs full radials?
Can the Maco be tuned without the ground radials on a 6ft pole?
No the tune will change.
This, however, depends on the tuning system. You still need something there, and the Imax has that something, a 2 foot length of tubing hidden in its design as a mounting point.
I have isolated this antenna from the mast with a fiberglass rod multiple times along with adding a coaxial choke right at the feed point in the past and the antenna still tunes and works fine. In fact, it is my recommended way to install this particular antenna, as well as the way that seems to be the most stable, short of actually adding a ground plane of some sort.
As I recall offhand it was longer than a foot, so I generalized to two feet.DB, I assume you are measuring the aluminum mounting tube at the base of the Imax...when you point to a 2' foot length of tubing hidden in its design. My Imax shows this part is only about 12" inches long.
As you should be.DB, I never tested this idea using my Imax, but I did check several times with an A99 just 10' feet above the ground. I found the tune, with the VA1 directly at the feed point, remained the same...whether I had radials attached or not and whether I had the antenna Isolated or not. I was really surprised at the results.
Take a look at the differences in impedance for the different setups with models. With the mast in play, at 10 meters above ground in the models above, with no radials there is a rather large difference between feed point impedance with and without a mast. If a matching system can, without adjustment, tune both of these in, I can only draw one conclusion and that is the matching system is very lossy. This knowledge, however, is nothing new with these antennas.To me the A99 acted just like it does not need to be isolated or have radials attached...in order to work equally well as tuned.
As I recall offhand it was longer than a foot, so I generalized to two feet.
As you should be.
Take a look at the differences in impedance for the different setups with models. With the mast in play, at 10 meters above ground in the models above, with no radials there is a rather large difference between feed point impedance with and without a mast. If a matching system can, without adjustment, tune both of these in, I can only draw one conclusion and that is the matching system is very lossy. This knowledge, however, is nothing new with these antennas.
That being said, you used a different length mast in your test, is it possible you just happened to use a lucky length?
When it comes to radials and no radials, if you have a 10 foot mast, and add 9 foot radials, these setups will provide much closer results, will they not?
I think Bob counts this length as double the physical 12" inch length by adding the coax length down and the outside of the 12" mount back up...noting the current has to flow 2' feet to get to the real feed point...
I could not then nor do I now understand the why...modeling does not always show exactly what we see in the real world. The best I've been able to make of such discovery is...theory truly shows us differences among models...while most often those differences are very small...and that result does not always agree with the claims made regarding the same data in the CB world.
DB, when you use the words "very lossy" you suggest a big difference is possible to be noted. I doubt there are many folks that have open minds on this subject can evaluate the performance differences between the A99 and a vertical 1/2 wave center fed dipole setups...that are installed with equal current maximums, while just operating their radios.
I don't know about that, and I sure didn't consider a lucky length at play in the testing I did back then. I simply wanted to compare the A99 with and without radials, and my VA1 mounted directly to the feed point. I saw no difference in the tune.
I did not added 9 foot radials in my testing...I use the A99 GPK with 4x72" inch elements in the horizontal. Your comment takes it for granted there will be closer results being low to the Earth. If I had thought about it...maybe I should have also tested the idea with a feed line at 18' and 36' feet to be sure.
I wish I had all the answers.
There is a lot of ground to cover here. Long story short, if modeling doesn't even get close, odds are you are missing something that has a larger effect than you realize. For example, how many IMAX models take into account the fiberglass tubing around the antenna? Or the fact that it is copper wire?
Both of these will have an effect however small. In general these make small differences, however, small differences can also add up.
Also, I've seen a small difference at key points in some designs making a very large difference in overall outcome.
Also, I've seen a small difference at key points in some designs making a very large difference in overall outcome.
I could use my VNA and get a very good idea, and this is something I would like to do sometime. It would potentially better let me model these antennas compared to equivalent other antennas.
I used that terminology because losses are the only thing that I can think of offhand that will make two different impedances look not as far apart when it comes to tuning. If anyone has any other ideas I am open to them.
Actually, I assumed you used the Solarcon ground plane kit. I seem to remember you mentioning this test somewhere before.
So do I, but as long as we are still learning I am happy.
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 View attachment 18776
What's up with this? I don't have a lot of room to put radials on while tuneing...once I get it up on the house I will have the room to add the radials! Also if you look on maco website there is a guy who has the v58 on top of his Maco 3 element without the radials...who knows y he did that ? Like I said my yard is small and it was a honest question about tuneing.
The point was why post a dumb fish and squid ward pic...a tuna fish isn't answering my question!You asked a question and we tried to answer it for you. If you really want to try and set it up that way, go for it, then report back on your findings.
No one said that it was impossible to tune said antenna without radials, or something else under the antenna in their place. The concern was once you get the antenna tuned that way changing the antenna by adding radials may (actually should) require you to retune the antenna. You are changing the antenna, isn't it logical to assume that changing the antenna would also change the antenna's tune?
The DB