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![]() "Joel Koltner" wrote in message ... I've taken college classes in antennas and hence have a pretty good feel for some of the mathematics behind it all, but I've found that at times I don't have good, intuitive explanations for various antenna behaviors -- and I'm not at all good at being able to look at some fancy antenna and start rattling off estimates of the directivity, front to back ratio, etc. -- so I wanted to ask a simple question on a two-element phased array: First, start with one antenna. Feed it 1W, and assume that in some "preferred" direction at some particular location the (electric) field strength is 1mV/m. Now, take two antennas, and space them and/or phase their feeds such that in the same preferred direction the individual antenna patterns add. I.e., we're expecting a 6dB gain over the single antenna (but only at that location). Since we start off by splitting the power to each antenna (1/2W to each), that initially seems impossible, since 1/2W+1/2W = 1W -- should imply the same 1mV/m field strength. But this is an incorrect analysis, in that powers don't add directly. Instead, the fields add... hence, each antenna alone will now produce 707uV/m (at the one particular location in question), so the two together produce 1.414mV/m which is the same as if the single antenna had been fed with 2W. Hence the 6dB gain we're after! (This analysis also implies there must be other locations that now receive 1mV/m in order to conserve energy.) Is that correct? "Powers don't add, field strengths do" is obvious enough, but definitely leads to some slightly non-intuitvely-obvious (to me) results. By extension of the above, though, it becomes obvious that (in theory) one can build an array with any desired amount of gain, the beamwidth just has to become narrower and narrower, of course. Thanks, ---Joel yes, all true. and that is where many of the arguments on here begin, trying to add powers instead of fields, voltages, or currents. and yes, theoretically you can keep making the beamwidth narrower and get more and more gain, that is one reason lasers are so intense with such low power, they have extremely narrow beamwidths. |
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