Solderless SMA screw mounting RF issues

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Hello,I have a PNA which works till 120GHz I use a 1mm to 1.85mm adapter to measure till 67GHz 1.85 SMA.

I need to measure a differential lines.
At first i got low causality about 50% so i played with the connector screwed unscrewed tried wipe of some spots i saw on the ground pad.
Then i saw that the causality got to almost zero and i cant improve it back to the values before.
I tried to changes cables to shorter ones.
I dont know if my 1mm to 1.85mm screwed proprly to the PNA.
I dont know how to place propectry the SMA and how much presure to put on the screws so it will work properly.
Any help?
photos attached.
Thanks.
 
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Why are there screws to connect the SMA connector to the PCB? It should just be soldered, no? Have you contacted the connector manufacturer to ask these questions? What is the part number of the connector and please give a link to it at the manufacturer's website. Thanks.
 
yefj said:
At first i got low causality about 50%
I have recently noticed the term "causality" used in items about component with multiple transmission lines. In my past experience, the term 'Group Delay' seems to have been used as a measure of the behaviour of pulse signals in a circuit. For instance,video circuit performance used graphs of amplitude and group delay response to specify requirements. Is this change due to the frequencies and bandwidths involved or is it just a matter of fashion?
 
sophiecentaur said:
I have recently noticed the term "causality" used in items about component with multiple transmission lines. In my past experience, the term 'Group Delay' seems to have been used as a measure of the behaviour of pulse signals in a circuit. For instance,video circuit performance used graphs of amplitude and group delay response to specify requirements. Is this change due to the frequencies and bandwidths involved or is it just a matter of fashion?
"Causality" is a product of the way that the TDR can be computed from the S parameters.

The resolution of TDR was limited by the rise time of the incident step function, and the internal multiple reflections within the network.

Given a frequency sweep of a cable, done with a network analyser, it is possible to compute from S11, the impedance of the network, at different ranges, or times, into the network. The result is limited by the frequency band swept by the analyser, and the resolution of the frequency steps taken by that analyser, within that band.

That computation starts from the known impedance of the adapter cable between the analyser and the network under test. That adapter cable can be computationally removed. When the TDR is computed, an estimate of "causality" shows how reliable the computed TDR of the network can be.
https://www.signalintegrityjournal....ling-and-bandwidth-shape-time-domain-fidelity
 
Baluncore said:
"Causality" is a product of the way that the TDR can be computed from the S parameters.
OK. Is this different from the results of under sampling that we all know and love? I imagine that this is an issue is that there is a limited length of time available for a frequency sweep of the S parameters and that results in under sampling in the frequency domain, which results, after the Fourier transform, in unexpected errors in the time domain which are not as straightforward as the familiar and identifiable 'alias components' that give out of band components and distortion in-band.

I imagine that the problem is there because of practical problems generating and sampling a direct time domain response graph. Those problems are mirrored in the limited bandwidth of the 'sample' frequency steps / samples. So the bottom line will be the resulting SNR and Error Rate in the data.

I haven't understood why, because causality must always apply in reality, an imperfect simulation cannot predict the overall delay of the first sample through the system. If multiple signal paths are involved then the delays must be equalised - to an 'acceptable' degree. Perhaps this 'acceptable' criterion will depend on the actual shape of data pulses and even the pattern of the data. I looked at the reference and it seems that they use the term 'causality' to calculate the errors - hence their comparison between the causal and non-causal treatment.

All this is reminiscent of analogue colour TV circuit design where the image on the screen is basically a time varying electron beam current which (for a stationary picture) appears as distance variation of phosphor brightness which poses demands in both frequency response and time response (edges and patterns). Simulating that in the old days was demanding and test signals had to be pretty ingeniously designed.
 
Hello Balun core ,i cant find nowhere the torque needed to connect the cable to the connector and what toque to use .
can you give some reccomendations on the subject?
Thanks.