Hi JMH,
I apologies, I realise that wasn't the clearest I could have been. To better define my problem let me start again using the example in your book for an array of turbines, I want to express the drag from an array of turbines in terms of the array density k, where k= total swept area/array plot area.
As a starting point, the array force is given as:
F=0.5 * rho * U^2 * Cd * A * n
Where A is the swept area of a single turbine and n is the number of turbines in the array. To express as a shear, divide through by AIRE:
F=(0.5* rho * U^2 * Cd * A * n) / (AIRE)
Now substitute in array density, k, where k=(A*n)/AIRE:
F=0.5* rho * U^2 * Cd * k
Since the turbines do not take up the whole depth, and then divide through by depth, divide through by rho and UNORM to give the final expression for FUDRAG and FVDRAG:
F=(0.5 * U * Cd * k) / depth -EQ A
By taking this approach I need to order the operations in my DRAGFO file as follows (as shown also in attachment):
1. Loop to calculate AIRE
2. Correct AIRE for qausi bubble discretization
3. to calculate FUDRAG using EQ A
As such there is no need to include SOM because the array density k incorporates 1/AIRE. Does this approach look ok to you?
Cheers
Danny