Is it possible to define a dimensionless number being capable of characterizing the two effects with totally opposite direction?
1. assuming to exist a PDE describing an equilibrium along one direction (e.g., postive direction along X coordinate), A+B=0;
2. after normalization process to the above PDE, we got, A*+(C)B*=0;
3. (C)=B/A, is the dimensionless number, and obviously, (C) implicits that both two effects arising from A and B are the same in the direction, i.e., along the X positive coordanate;
