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Loop Antenna as Triangle?
I would like to put up a 160 meter loop, fed with 450ohm ladderline. Although I have enought room, the existing trees would only provide three supports, pretty much in the shaped of a equalaterral triangle. How well would a three sided loop work? Should I feed it in the center of one side? Ed |
I would like to put up a 160 meter loop, fed with 450ohm ladderline. Although I have enought room, the existing trees would only provide three supports, pretty much in the shaped of a equalaterral triangle. How well would a three sided loop work? Should I feed it in the center of one side? Ed -------------------------------------------------------------------- An approximately equilateral trianglular loop, of the same perimeter, will not work greatly different from an approximately square loop. The tuner settings will change a little. The radiation pattern will not noticeably change unless actually measured. Radiating efficiency will be slightly but not very noticeably less. Connect the feedline wherever it is convenient. The radiation pattern will change from being crudely omni-directional to another crudely omni-directional shape. Reg. |
Hi Ed
The IDEAL loop skywire is a perfect circle! Any deviation from that reduces it's affectiveness, but not very appreciatively that you would notice enough for it to warrant worrying about it. I've had loop skywires that resembled the letters M, R and even close to the letter V all closed loops of course, and I saw no difference in their performance. TTUL Gary |
That's interesting. In what way is the "effectiveness" of a circular
loop decreased by changing its shape? Roy Lewallen, W7EL Gary V. Deutschmann, Sr. wrote: Hi Ed The IDEAL loop skywire is a perfect circle! Any deviation from that reduces it's affectiveness, but not very appreciatively that you would notice enough for it to warrant worrying about it. I've had loop skywires that resembled the letters M, R and even close to the letter V all closed loops of course, and I saw no difference in their performance. TTUL Gary |
Hi Roy
That's interesting. In what way is the "effectiveness" of a circular loop decreased by changing its shape? I ducked class that day! TTUL Gary |
Roy, W7EL wrote:
"In what way is the effectiveness of a circular loop decreased by changing its shape?" There is an old story about the kid who tells his dad about learning in school that pi r sguare. Dad replied that what school taught him was dumb. All the world knew pie are round. Cornbread are square. Maybe it was Pythagoras who found the approximate value of pi by constructing ever more equilateral sided figures inside and outside of a circle until there was no significant difference in the lengths making up the sides of the interior and exterior figures. He could measure straight lengths. He found the value to be 3.1416 for the approximate value of pi which multiplied by the radius would equal the perimeter of the circle. Also, pi times the radius squared gave the enclosed area. The figure which encloses the most area for a given perimeter is a perfect circle. Distorting a circle reduces the area it encloses. Radiation from any loop depends on its enclosed area. This is intuitive from transmission line behavior. It`s often observed that the wider the spacing between the wires, the more the line radiates. As we increase the area of a loop, the distance between the wires increases. Like the transmission line, iits radiation increases. An antenna of any configuration radiates. Efficiency is determined by the ratio of radiation resistance to loss resistance. The antenna with minimum perimeter for a particular radiation resistance will also have minimum loss with other parameters being equal. Best regards, Richard Harrison, KB5WZI |
Richard Harrison wrote:
. . . Radiation from any loop depends on its enclosed area. This is intuitive from transmission line behavior. It`s often observed that the wider the spacing between the wires, the more the line radiates. As we increase the area of a loop, the distance between the wires increases. Like the transmission line, iits radiation increases. . . . Ok, let's start with a triangular loop with negligible loss. We feed 100 watts to it. Since it has negligible loss, 100 watts must be radiated. You've said that the radiation must increase as we round out the triangle. So how much more radiation can we expect from a round loop fed with 100 watts? 120 watts? 150? Roy Lewallen, W7EL |
Huh? A folded dipole is a LOOP. It radiates the same amount of RF as a
circular loop. No more, no less. Just in a different direction and more in the favored direction. Pythagoras who? -- Steve N4LQ "Richard Harrison" wrote in message ... Roy, W7EL wrote: "In what way is the effectiveness of a circular loop decreased by changing its shape?" There is an old story about the kid who tells his dad about learning in school that pi r sguare. Dad replied that what school taught him was dumb. All the world knew pie are round. Cornbread are square. Maybe it was Pythagoras who found the approximate value of pi by constructing ever more equilateral sided figures inside and outside of a circle until there was no significant difference in the lengths making up the sides of the interior and exterior figures. He could measure straight lengths. He found the value to be 3.1416 for the approximate value of pi which multiplied by the radius would equal the perimeter of the circle. Also, pi times the radius squared gave the enclosed area. The figure which encloses the most area for a given perimeter is a perfect circle. Distorting a circle reduces the area it encloses. Radiation from any loop depends on its enclosed area. This is intuitive from transmission line behavior. It`s often observed that the wider the spacing between the wires, the more the line radiates. As we increase the area of a loop, the distance between the wires increases. Like the transmission line, iits radiation increases. An antenna of any configuration radiates. Efficiency is determined by the ratio of radiation resistance to loss resistance. The antenna with minimum perimeter for a particular radiation resistance will also have minimum loss with other parameters being equal. Best regards, Richard Harrison, KB5WZI |
Roy, W7EL wrote:
'Ok, let`s start with a triangular loop with negligible loss." "Negligible loss" eliminates the differences between loops of most shapes with the same enclosed areas. Area of a triangle is 1/2 its base times its altitude, if I remember. I`d rather use 16 ft of wire to make a square loop with 4-ft sides. Side squared makes an area of 16 sq ft. A circle of 16 ft perimeter has a diameter of 6.09 ft. Radius is 3.049 ft. Squared, it`s 9,27. and times pi it`s 20.13 sq ft. Clearly the circle has the greater area for the same wire. Loss is based on the resistance of the wire which is the same in both cases. For more enclosed area, you get more radiation for the same wire and loss. As a short cut, I`ll quote Terman on page 907 of his 1955 edition: "The radiation resistance of a loop antenna is less the smaller the loop area." Best regards, Richard Harrison, KB5WZI |
On Wed, 15 Dec 2004 07:54:05 -0500, "N4LQ" wrote:
Huh? A folded dipole is a LOOP. Hi Steve, Richard is right, but to answer your Huh? then it could be argued that a standard dipole is an open loop or an unfolded dipole. Classic radiation resistance formulas that are the basis of antenna theory introduction are composed at small sizes such that the dipole or the loop are no where near standard sizes. Their accuracy extends between roughly a tenth wavelength to a quarter wavelength or more in the greatest (not perimeter) physical dimension. This is often the same range of size employed by the Ham in the HF regions. It radiates the same amount of RF as a circular loop. No more, no less. Typically, yes, but to ignore the lesson of Rr may lead some to ignore the importance of Ohmic loss in small radiators. That is to say, offering the sobriquet that wire has negligible loss must have some objective correlative: in comparison to what is it negligible? One Ohm compared to 100 Ohms is trivial, whereas one Ohm in comparison to 10 mOhms is warmed over death. Same wire, same loop (or dipole), but far different results for different frequencies that yield different radiation resistances. Just in a different direction and more in the favored direction. Pythagoras who? Yahoo Pythagoras, an Australian red-headed actor wasn't it? 73's Richard Clark, KB7QHC |
I wrote:
"A circle of 16 ft peroimeter has a diameter of 6.09 ft." My eyesight needs correction. It should have been 5.09 ft. The area of a 16-ft circumference circle is 30.37 sq ft, not 20.13 sq ft. 30.37 sq ft is more than 16 sq ft, so the circle radiates more than the square for the same length of wire. Best regards, Richard Harrison, Kb5WZI |
Just a question
In microwave we talk about aperature as a determing factor of antennas. To what extent does this apply to HF ?? -- Caveat Lecter |
Caveat Lecter wrote:
"To what extent does this (aperture) apply to HF?" To the fullest extent of the concept. See the 3rd edition of Kraus` "Antennas", Section 2-11, The Radio Communications Link, beginning on page 336. Radio antennas scale to wavelength. Microwave antennas may be impracticably large when scaled to longer wavelengths, but if built work exactly like their higher frequency models. Best regards, Richard Harrison, KB5WZI |
Richard Harrison wrote:
Roy, W7EL wrote: 'Ok, let`s start with a triangular loop with negligible loss." "Negligible loss" eliminates the differences between loops of most shapes with the same enclosed areas. . . That's almost correct, but not quite. Except for loss, a triangular loop, square loop, folded dipole, or round loop radiate equal amounts *regardless of their enclosed areas* -- the amount of power that's applied to them. The round loop doesn't radiate any more than any of the others. None is one more "effective" than another, except that the patterns will be different, so one might be more effective than another at communicating in a particular direction -- but the round loop won't necessarily always be the winner. The statements you made earlier about a round loop radiating more, and the continuing hangup about enclosed area, are based on the assumption that the loop is small and is driven by a constant current source. For a given amount of wire, the round loop has the highest radiation resistance, and therefore if fed with a constant current, it consumes and therefore radiates the most power of any loop made with the same length of wire. This is a set of conditions often used by textbook authors to illustrate some basic principles, but it isn't representative of amateur (or commercial, for that matter) antenna use. It's necessary to read and understand the qualifications given by the authors before quoting their conclusions. For a given length of wire, you'll get the most efficiency from a round loop for a given length of wire. But unless the loop is electrically very small, the efficiency will be high enough that this won't make any noticeable difference. Making a large loop round -- or increasing its enclosed area -- won't make it "radiate better" or be "more effective". Roy Lewallen, W7EL |
It applies just as well. However, while the aperture of a parabolic
reflector is about the area of the reflector, this isn't at all true of simple wire antennas like a dipole. For example, a half wave dipole's aperture is just slightly larger than a dipole of infinitesimally short length, and about equal to that of a loop. The aperture of a loop stays almost constant as the loop size is increased, until it gets big enough for the pattern to appreciably change. Aperture is the same as directional gain (not numerically, but when one is greater so is the other), which is the same as gain when loss is neglected. Since aperture has no direct or obvious connection to physical size or dimension of most wire antennas, gain is usually used at HF as a descriptive measure rather than aperture. Note that the gain of all but an isotropic antenna is different in different directions, and therefore so is the aperture. People with a weak understanding of the principles involved often fall into the trap of thinking that a larger antenna must have a larger "aperture" or, as amateurs like to call it, "capture area". That mistaken notion leads to all sorts of false conclusions. But the general misunderstanding of the terms are a real boon to antenna charlatans. Roy Lewallen, W7EL Also, the aperture is different in different directions. Caveat Lector wrote: Just a question In microwave we talk about aperature as a determing factor of antennas. To what extent does this apply to HF ?? |
Richard Harrison wrote:
I wrote: "A circle of 16 ft peroimeter has a diameter of 6.09 ft." My eyesight needs correction. It should have been 5.09 ft. The area of a 16-ft circumference circle is 30.37 sq ft, not 20.13 sq ft. 30.37 sq ft is more than 16 sq ft, so the circle radiates more than the square for the same length of wire. With the same power input? If I apply 100 watts to the square and get (very nearly) 100 watts radiated, how much do I get from the circle? Let's see, 30.37/16 * 100 = 190 watts. If I could capture that in a screen room with another antenna, I could feed 100 watts back to the transmit antenna and have 90 watts left over to run the refrigerator to cool my beer. . . Roy Lewallen, W7EL |
Ed wrote:
How would a three sided loop work?" ON4UN`s "Low-Band DXing" says: "---the delta loop can be called the poor man`s quad loop." However the patterns and performance with various options are presented because it requirea only one tall support and is easy to erect. ON4UN`s book is published by ARRL. Best regards, Richard Harrison, KB5WZI |
Richard Harrison wrote:
[...] Pythagoras who found the approximate value of pi by [...] He could measure straight lengths. He found the value to be 3.1416 for the approximate value of pi which multiplied by the radius would equal the perimeter of the circle. He should have measured the diameter instead, which is easier than measuring the radius (and would have given him the correct answer). Just yanking your chain. Good discussion. 73, kz1o |
Thank you Roy - excellent as usual.
I recall a RADAR range equation where aperture (capture area) was one of the terms -- Caveat Lecter (a RADAR tech) "Roy Lewallen" wrote in message ... It applies just as well. However, while the aperture of a parabolic reflector is about the area of the reflector, this isn't at all true of simple wire antennas like a dipole. For example, a half wave dipole's aperture is just slightly larger than a dipole of infinitesimally short length, and about equal to that of a loop. The aperture of a loop stays almost constant as the loop size is increased, until it gets big enough for the pattern to appreciably change. Aperture is the same as directional gain (not numerically, but when one is greater so is the other), which is the same as gain when loss is neglected. Since aperture has no direct or obvious connection to physical size or dimension of most wire antennas, gain is usually used at HF as a descriptive measure rather than aperture. Note that the gain of all but an isotropic antenna is different in different directions, and therefore so is the aperture. People with a weak understanding of the principles involved often fall into the trap of thinking that a larger antenna must have a larger "aperture" or, as amateurs like to call it, "capture area". That mistaken notion leads to all sorts of false conclusions. But the general misunderstanding of the terms are a real boon to antenna charlatans. Roy Lewallen, W7EL Also, the aperture is different in different directions. Caveat Lector wrote: Just a question In microwave we talk about aperature as a determing factor of antennas. To what extent does this apply to HF ?? |
Dave wrote:
"He should have measured the diameter instead, which is easier than measuring the radius (and should have given him the correct answer)." Dave is correct. The circumference is pi times the diameter. The radius is only 1/2 the diameter. I miswrote. Best regards, Richard Harrison, KB5WZI |
That's almost correct, but not quite. Except for loss, a triangular loop, square loop, folded dipole, or round loop radiate equal amounts *regardless of their enclosed areas* -- the amount of power that's applied to them. The round loop doesn't radiate any more than any of the others. None is one more "effective" than another, except that the patterns will be different, so one might be more effective than another at communicating in a particular direction -- but the round loop won't necessarily always be the winner. Roy Lewallen, W7EL Yea, if you put them in the metal jar and measure number of electrons (or whatever trons), including with dummy load, they will "radiate equal amounts " .. Loops - delta, quad or circular have some advantage (gain) over folded dipole or dummy load, due to some stacking effect and pattern forming properties. This is what we are interested in and what was the point of asking the question. Just stick the folded dipole and quad or other loop in the EZNEC and you will see if there is any advantage or gain from particular configuration. Just like two phased verticals produce more radiation in particular direction, the same applies to loop vs. dipole. If one wants to nit pick, you could find that most signal (radiation) in particular direction would be coming from circular loop, followed by square, triangular, folded dipole, dummy load, in that order. Making a large loop round -- or increasing its enclosed area -- won't make it "radiate better" or be "more effective". Stick it in EZNEC and see what you get in favorite direction. 73 + MX Yuri, K3BU.us |
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