I'd like to get some thoughts on a protocol to try tease out CRR from CDA and whether anybody has done something like this and what their results with the protocol was.
Basically it would be to do a bunch of runs in an aero position - call this position A, and then runs in a non-aero (sitting up position), call this position B.
So the set of Runs in A will give you various combinations of CdA, and CRR that satisfy virtual elevation for those runs
The Runs in B will give you combinations of CdA, and CRR that satisfy virtual elevation for those runs. However we know that runs in A and B should theoretically have the same CRR to "link" the sets of equations such that only one set of CDAs and CRRs satisfy all the equations.
If you did the runs at different speeds of A and B as a traditional mechanism for teasing out CRR from CDA, that would then probably further assist - as you would have various further constraints that would assist in converging on the "true" CDA(A), CDA(B) and CRR i.e.
CDA (A)slow = CDA(A)fast
CDA (B)slow = CDA(B)fast
CRR = CRR (A)slow = CRR(A)fast = CRR(B)slow = CRR(B)fast
Basically it would be to do a bunch of runs in an aero position - call this position A, and then runs in a non-aero (sitting up position), call this position B.
So the set of Runs in A will give you various combinations of CdA, and CRR that satisfy virtual elevation for those runs
The Runs in B will give you combinations of CdA, and CRR that satisfy virtual elevation for those runs. However we know that runs in A and B should theoretically have the same CRR to "link" the sets of equations such that only one set of CDAs and CRRs satisfy all the equations.
If you did the runs at different speeds of A and B as a traditional mechanism for teasing out CRR from CDA, that would then probably further assist - as you would have various further constraints that would assist in converging on the "true" CDA(A), CDA(B) and CRR i.e.
CDA (A)slow = CDA(A)fast
CDA (B)slow = CDA(B)fast
CRR = CRR (A)slow = CRR(A)fast = CRR(B)slow = CRR(B)fast