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PCB Stripline Crosstalk Calculator

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Stripline Crosstalk Calculator

stripline crosstalk diagram

Inputs

Source Rise Time
Tr
ns
Source Voltage
V
Volts
Lenght of Parallel Routes
L
Substrate Height
H
Trace 1 Height
h1
Trace 2 Height
h2
Trace Spacing
S
Substrate Dielectric
Er

Outputs

Cross Talk Coeff: 
Coupled Voltage: 
 

Introduction

Crosstalk is unwanted coupled energy between traces. There are two types of crosstalk: forward and backward. This tool calculates backward crosstalk which is usually the dominant crosstalk component.

Description

Backwards crosstalk creates a pulse width that is twice that of the propagation time of the pulse traveling the coupling distance. The amplitude of this crosstalk is what this tool calculates. The amplitude increases as the coupling length increases up to a point. At some point the amplitude will stay constant. The crosstalk coupling calculation requires information for the driver source as well as the PCB physical characteristics. This tool calculates the crosstalk coefficient as well as the coupled voltage, both can be useful in crosstalk analysis.

Stripline Transmission Line Crosstalk Models

The following models approximate the forward crosstalk in stripline transmission lines.


T_{RT} = 1.017\sqrt{\varepsilon _{r\cdot 0.475+0.67}}\cdot L\cdot 2


S_{eff}=\sqrt{S^{2}+\left (h_{2}-h_{1} \right )^{2}}


h_{1eff}=\frac{h_{1}\cdot \left ( H-h_{1} \right )}{h_{1}+ \left ( H- h_{1} \right )}


h_{2eff}=\frac{h_{2}\cdot \left ( H-h_{2} \right )}{h_{2}+ \left ( H- h_{2} \right )}

if

\frac{T_{RT}}{T_{R}}\leq 1

then

CT_{dB} = 20\log \left ( \frac{1}{1+\left ( \frac{ S_{eff}^{2}}{h_{1eff}\cdot h_{2eff} } \right )}\cdot \frac{T_{RT}}{T_{R}} \right )


V_{crosstalk} = V\cdot \frac{1}{1+\left ( \frac{S_{eff}^{2}}{h_{1eff}\cdot h_{2eff} } \right )}\cdot \frac{T_{RT}}{T_{R}}

else

CT_{dB} = 20\log \left ( \frac{1}{1+\left ( \frac{ S_{eff}^{2}}{ h_{1eff}\cdot h_{2eff}} \right )^{2}}\right )


V_{crosstalk} = V\cdot \frac{1}{1+\left ( \frac{ S_{eff}^{2}}{ h_{1eff}\cdot h_{2eff}} \right )^{2}}

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