We could fit a Gaussian curve to this and get an approximation, it doesn't really matter the point is that the TX freq spectrum looks something like a Gaussian and that to some degree is good enough for this discussion.
This is the part I am having a hard time imagining. At one point (four years ago) I decided to interpret the sensitivity of 0.2 mV (-107.7 dBm) and selectivity of -60 dB / 28 kHz as another Gaussian-like shape that had a peak at 0 dB with width of 28 kHz at -60 dB. You can look at these shapes on the Excel graph (although now I'm thinking these should be upside down):
2014-913_Comm_Link-Budget.xls - Tab: All_Gaussian
Today I was describing the shape to Luke but I started to doubt myself. Now I am imagining it to be upside down from what is in that graph, instead it would be a notch shape response curve with the lowest point being -107 dBm and at the -60dBm points it would be the +/- 28kHz (with no upper limits).
Basically what I have described above is:
The RX response
curve is centered at 144.650 MHz with low point at the spec sheet
sensitivity (in dBm) that has a frequency spread of +/- 28 kHz at -60
dBm. (this is where the guassian shape comes in handy to visualize).
The TX transmit curve is centered at 145.250 MHz with a high point at the spec sheet max transmit power (in dBm)
that has a frequency spread of +/- 2.5 kHz at what I'm assuming is the
-3dB down point since the spec sheet did not state where that was.
Overlaying those two curves I can determine what frequencies there are overlaps of positive transmitter power into the receiver resonance 'bath-tub'. Where there is overlap, that is where I need to place duplexer cavities. I have several to choose from: the notches or bandpasses. I can use the data sheets or actual measurements from the cavities using a spectrum analyzer to determine their filtering capabilities, and add in the minimum number of cavities (since each has a non-zero insertion loss) required to keep the transmitter power from spilling over into the receiver resonance frequencies thereby overloading the receiver (desensing), and then using best judgement on the user community and our expected output power from the antenna - what configuration of filters would be best. More filters on the RX side will make it harder for 5W handhelds to get into the system but make more power available to pass to the antenna. Alternativly, we could put more filters in front of the transmitter so the RX radio would be the most sensitive to incoming RF but the TX radio would have to deal with more insertion loss due.
That is the path that I am going down for the isolation requirements analysis. Before I got any further, I wanted to ask if that is what you would do. For my isolation link analysis these are my questions.
What does the frequency response curve for a receiver radio look like and how to I interpret the specification sheets (sensitivity and selectivity parameters?) to get that curve?
What does the frequency transmit curve for a transmitter radio look like and how do I interpret the specification sheets (transmit power and maximum deviation?) to get that curve?
From those two curves, I should be able to overlay them which will allow me to determine how much and what type of filtering needs to be added?
That was a lot, and I don't expect an answer but I would really appreciate some guidance on this.
Thanks,
John Metcalf - ke7vvt