Does anyone know what the is the mathematical relationship is of the PID numbers in M232 to the base WGDC?
For example, in a Link ECU this is how the math works (cut and paste from their help file):
Proportional Gain
This adjustment sets the proportional gain of the PID algorithm. For a Proportional Gain of 1.0 and an error value of 1 kPa the output duty cycle will be adjusted by 0.1 %.
Example
Set this to a value to control the aggression or attack rate of the boost pressure. A typical value for this would be 3.0, but may vary largely depending on the turbo/wastegate/engine combination.
Example
With a base duty cycle of 50%, a proportional gain of 5.0 and a current error of 10kPa, the base duty will be trimmed to 55% = (50 + (5.0 * -10 * 0.1%)
Hint
Increase this value to decrease spool time; increase it too far and the boost will overshoot the target. This overshoot may be counteracted by increasing the Derivative Gain.
Integral Gain
This adjustment sets the integral gain of the PID algorithm. For an Integral Gain value of 1.00 and an error value of 1 kPa the rate of increase in output duty cycle will be 5.0 % /sec.
Example
Set this to a value to control the target offset correction of the boost pressure. A typical value for this would be 0.3, but may vary largely depending on the turbo/wastegate/engine combination.
Hint
Increase this value for better offset correction; increase it too far and the boost pressure will oscillate.
Derivative Gain
This adjustment sets the derivative gain of the PID algorithm. For a Derivative gain value of 10.0 and a rate of change in error of 1.0kPa/sec the output duty cycle will be adjusted by 0.5 %.
Example
Set this to a value to control the target overshoot of the boost pressure. A typical value for this would be 3.0, but may vary largely depending on the turbo/wastegate/engine combination.
Hint
Increase this value for better overshoot protection; increase it too far and spool time will decrease.
For example, in a Link ECU this is how the math works (cut and paste from their help file):
Proportional Gain
This adjustment sets the proportional gain of the PID algorithm. For a Proportional Gain of 1.0 and an error value of 1 kPa the output duty cycle will be adjusted by 0.1 %.
Example
Set this to a value to control the aggression or attack rate of the boost pressure. A typical value for this would be 3.0, but may vary largely depending on the turbo/wastegate/engine combination.
Example
With a base duty cycle of 50%, a proportional gain of 5.0 and a current error of 10kPa, the base duty will be trimmed to 55% = (50 + (5.0 * -10 * 0.1%)
Hint
Increase this value to decrease spool time; increase it too far and the boost will overshoot the target. This overshoot may be counteracted by increasing the Derivative Gain.
Integral Gain
This adjustment sets the integral gain of the PID algorithm. For an Integral Gain value of 1.00 and an error value of 1 kPa the rate of increase in output duty cycle will be 5.0 % /sec.
Example
Set this to a value to control the target offset correction of the boost pressure. A typical value for this would be 0.3, but may vary largely depending on the turbo/wastegate/engine combination.
Hint
Increase this value for better offset correction; increase it too far and the boost pressure will oscillate.
Derivative Gain
This adjustment sets the derivative gain of the PID algorithm. For a Derivative gain value of 10.0 and a rate of change in error of 1.0kPa/sec the output duty cycle will be adjusted by 0.5 %.
Example
Set this to a value to control the target overshoot of the boost pressure. A typical value for this would be 3.0, but may vary largely depending on the turbo/wastegate/engine combination.
Hint
Increase this value for better overshoot protection; increase it too far and spool time will decrease.
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