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Owing respectively to Green's theorem and the divergence theorem, such a field is necessarily conserved and free from sources or sinks, having net flux equal to zero through any open domain.
( These two observations combine as real and imaginary parts in Cauchy's integral theorem.
) In fluid dynamics, such a vector field is a potential flow.
In magnetostatics, such vector fields model static magnetic fields on a region of the plane containing no current.
In electrostatics, they model static electric fields in a region of the plane containing no electric charge.

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