Closed davidbowler closed 4 years ago
@jackbaker1001 I found that this wasn't working as expected yesterday, and have made a correction - please check.
As I have not thought of these options (fixed c/a etc.), I don't understand why we need to distinguish fixed c/a and a/c cases. Although I have not tried the derivation, I can easily imagine that we need some condition between the change of c and change of a. But, I think we also need some transformation for the direction (a or c, b), from the stress tensor, but do we need to distinguish fixed (c/a) and (a/c) cases ?
Following the question from @tsuyoshi38 above, I have combined the a/c and c/a (and other) cases. @tsuyoshi38 @jackbaker1001 can you review please?
I've taken a look and this now looks correct. Fixing c/a and a/c are equivalent, but, I had the search directions wrong!
The original version combined c/a and a/c into a single case, which gave the wrong behaviour. Now separated into individual cases.