I had hoped to avoid this. Oh, well.
Dirtdoc1:
The differences are not due to "disturbance" due to the loading steps. And I can prove it - with your help!
Do you have any data acquisition equipment that you could hook up to your incremental load setup and measure sample movement to 0.0001 inch or less (accurate and reliable)? If so, run an incremental consolidation test on a high quality sample and take deflection measurements every second for every load increment. (I know - that's a lot of points!) For each load increment,
1. Calculate the immediate movement. Subtract it from every data point for that load increment.
2. Calculate the primary consolidation settlement using square root of time method. Then figure the primary consolidation settlement vs time and subtract those values from the appropriate net movements left after step 1.
3. Plot the remaining values - secondary consolidation versus time. Also plot these values vs effective stress (which is derived using data from step 2) and combine with curves from other load increments.
Run the test from 0.1 tsf to max capacity, unload to 0.1 tsf and reload to max capacity. Plot
primary consolidation movements vs effective stress. Notice the results track a very nice hysteresis loop. If the "break" in the plot were due to the effect of P
'c then why does the reload track the initial loading almost exactly? It should not track beyond the sample's original P
'c since the P
'c for the reload is now the max capacity of the test frame.
I contend that the effects of P
'c affect secondary consolidation, not primary. Too many engineers don't understand that a "standard" e-log(p) curve includes machine compression, immediate (elastic) movements, primary consolidation movements and secondary consolidation movements (as well as temperature effects, trimming errors, etc.)
CAM clay model description is correct; unfortunately, most geotechnical engineers don't understand CAM clay. And it doesn't really address the primary vs secondary consolidation issue, either.