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Aren't all offset dishes elliptical? Since that's the case, I'm not sure what the difference is between a 36" elliptical and a 90CM elliptical?
My guess is that what is being referred to here is an elliptical that is wider than tall, rather than taller than wide? I think that a dish that is taller than wide is made that way basically to look like a circle to the lnbf, so that the lnbf doesn't over or under illuminate the dish.
On the other hand, I think the dishes that are wider than tall are made that way so that it can be viewed with multiple lnbfs, each of which illuminates the dish properly vertically, but under illuminates horizontally. So the effective size of such a dish would pretty much be defined by the height of the dish as seen from the perspective of the lnbf, while the effective size of a taller than wider dish is pretty much the width of the dish, which is also the height as seen from the perspective of the lnbf. Not sure if that came across clearly.
However, I've always been curious about something, and that is, if a dish were wider than high, but the lnbf was designed to illuminate the full width, I am wondering whether this would improve resolution to that consistent with a circular dish of the size of the width, although with gain consistent with the average of height/width. I'm sure I didn't explain that question clearly, so what I'm asking is whether the width of a dish is more important than the height, relative to resolving two nearby satellites, since the width is along the arc? The equations I've seen seem to suggest that resolution is only dependent on gain, which would mean that it didn't matter whether the long elliptical axis was along the arc or perpendicular to the arc??? (Hope that was clear.) Intuitively, it seems like you might be able to get better resolution with a short wide dish than with a tall thin dish, although this would mean extra noise due to over illumination.
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Bill in Maine
Sadoun has censored my signature for no good reason, which is annoying.
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