This is more of a conceptual question related to DSDs and their reliance on the sparsity of effects/pareto principle. I am trying to create a DoE for characterization of a bioprocess for manufacturing of drug product. The goal is to collect data for the parameters we've identified, create a model, and use the prediction profiler in JMP to set limits for each of the parameters so there are no "failures" in say, 10,000 runs. When selecting our parameters, we do a risk analysis of all the parameters in our process. So we began with about 40 parameters. Then we ordered them and ranked them based on risk of impact to the process outputs. After ranking them, we eliminated the bottom ~80% of parameters, leaving us with about 10 factors to test. What I am curious about, is whether it is appropriate still to assume the sparsity of effects principle that the DSD seems to rely on (If I'm understanding it correctly) in this situation since we already eliminated what we considered to be the bottom ~80% of parameters? Shouldn't a large portion of the remaining factors be significant then? Granted, out of the 40 parameters we began with, a lot of them were minor and we included them only to do our due dilligence.
My followup question is if we have budget to test ~48 conditions, would it be better to do a custom design and simply remove interaction effects I don't believe will be important until I get the N down to below 48? A DSD only requires 25 conditions for 10 continuous factors and since I don't have much characterization experience I'm a little worried it won't provide enough data to confidently model where we should put our process limits if any of the parameter ranges we have decided to test lead to results that fall outside our output specifications. I realize we could always do a DSD and then supplement if we need more runs, but this would be less efficient for us (since it would require more blocks) than just starting with a design that counts for 48 runs.
Thanks for your help!