gradient theorem
Green's theorem
Physical meaning: The line integral of the velocity vector V on this closed curve == the area integral of the curl of the flow field on the flow field R.
The direction of the integral follows the right-hand rule
Stokes theorem
The connection between the three-dimensional form of Green's theorem space curve integral and the space curve integral
The direction of integration follows the right-hand rule
Gauss's theorem (divergence theorem)
The net flux in space through this closed surface == the volume fraction of the control volume enclosed by the divergence
Gaussian (divergence) theorem applies equally to scalars and tensors
