I'm breaking my head over the frequency dependent behaviour of capacitive crosstalk. Time domain analysis seems to conflict with frequency domain analysis, obviously one must be wrong.
Let's assume we have 2 square waves, one of 1MHz and one of 10MHz, both with rise and fall times of 10ns.
1) Frequency analysis will lead me to the conclusion that crosstalk will become worse with increasing frequency. This seems to be wrong (simulation) but I don't know why. If we decompose the square wave into harmonics, the 3rd and 5th harmonics are also 1/3 and 1/5 in amplitude and so on. So the higher harmonics (around 100MHz for example) of the 1MHz square wave are lower in amplitude than the higher harmonics (around 100MHz) of the 10MHz square wave. The lower amplitude of the higher harmonics should result in lower crosstalk as the impedance of the parasitic/coupling capacitance decreases with frequency.
2) According to time domain analysis, the crosstalk only depends on rise and fall times, and not on switching frequency. I=coupling C*(delta voltage /delta time), delta time is the signal amplitude and delta time is the rise/fall time, hence no frequency dependent behaviour. It's all caused by the rise/fall time here. 'I' will cause a noise voltage over the victims impedance (R1 in simulation).
Can someone help me out here?