That's true for the signal. But input noise created by the JFET will be amplified a little bit more. In reality it does not play an important role. Find attached a measurement for comparison...
That is interesting. Does the 33pF in the graph name refer to a 33pF capacitor in the circuit to simulate a small-ish microphone capsule?
Relevant to this topic, I have always had a difficult time building my intuition for how noise contributions work with a capacitive source. In the whitepaper there is the statement "Rg has to be as high as possible" but I do not know how to reconcile that with the fact that noise voltage in a resistor is proportional to the resistance. Doesn't making Rg as high as possible then make the thermal noise voltage of the resistor as high as possible?
This forum doesn't seem to support any math markup in BB Code, but something like En=sqrt(4*Boltzmann*tempK*bandwidth*resistance)
Is the case that the current noise dominates, so the lower current noise of a high value resistor is more important than the increased voltage noise?
Would this be the correct way to calculate total noise?
Vtotal=sqrt(Vresnoise^2 + (inoise*Xc)^2)
If that is correct, it would make sense why the noise spectral density rises at low frequencies, since Xc is increasing continuously with decreasing frequency.