Exact(19)
which holds for any divergence free fields.
The divergence free constraint is satisfied using the Locally Divergence Free (LDF) approach.
Since u is divergence free, I 12 becomes zero.
In particular it is divergence free and foliation independent.
where v ( t, x ), w ( t, x ) and p ( t, x ) represent the divergence free velocity field, non-divergence free micro-rotation field and the scalar pressure, respectively.
Although designed for non-divergence free velocity fields, we show that the basic IIOE scheme is locally mass conservative in case of divergence free velocity.
Similar(41)
Divergence-free restriction is also discussed.
Additionally, we enforce a divergence-free flow field.
For Stokes flow, this implies a pointwise divergence-free solution.
The constrained transport method is used to enforce the divergence-free constraint on the magnetic field.
RMHD simulations also have to maintain the divergence-free structure of the magnetic field.
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