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Examinations on a three-dimensional differentiable vector field that equals its own curl

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  • Consider a three-dimensional differentiable vector field $f$ that equals its own curl. We prove that $f$ is analytic and then establish an existence and uniqueness theorem for such a vector field satisfying a prescribed boundary condition. We also outline with a few variations Professor J. Ericksen's work on a unit vector field that equals its own curl.
    Mathematics Subject Classification: 15A72, 35A10, 35D10.

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