The inhomogeneous incompressible Euler equation receives a geodesic description, a variational derivation from the Hamilton-Pontryagin principle, a new vorticity formulation, and a proof of analyticity in Lagrangian coordinates.
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A Lagrangian Approach to the Inhomogeneous Incompressible Euler Equation
The inhomogeneous incompressible Euler equation receives a geodesic description, a variational derivation from the Hamilton-Pontryagin principle, a new vorticity formulation, and a proof of analyticity in Lagrangian coordinates.