Near end coupling coeffecient problems

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SUMMARY

The discussion focuses on calculating the near end coupling coefficient (Kne) using the formula Kne = \frac{1}{4Td}(CZo+\frac{L}{Zo}). Given values include capacitance (C) of 10pF, inductance (L) of 80nH, and characteristic impedance (Zo) of 70.7. The user calculated the time delay (Td) based on the propagation velocity formula, resulting in a coefficient of 1.64, which raises concerns about its validity as it suggests interference voltage exceeds the aggressor voltage. The issue highlights the complexities of transmission line theory in signal integrity analysis.

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Trespaser5
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I have been given a formula Kne = \frac{1}{4Td}(CZo+\frac{L}{Zo})
I've been given C as 10pF and L as 80nH and Zo as 70.7.
I have calculated Td from the formula propagation velocity = 1/\sqrt{LC} and the line capacitance and inductance are 400nH and 80pF and then divided this into 0.05m the line length is given as 50mm.

The problem is I get a coeffcient of 1.64, this can't be correct as it would mean the interference voltage would be greater than the voltage being driven in the aggressor

Anyone see where I'm going wrong ?
 
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How about you state the problem in full. Some kind of transmission line thing?
 

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