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An integrable equation governing short waves in a long-wave model
Document de travail

An integrable equation governing short waves in a long-wave model

André Neveu et Miguel Manna

Résumé

Fluid Dynamics Exactly Solvable and Integrable Systems
From a columnar approximation of the Euler equations of an incompressible fluid with surface tension, we derive in the short-wave approximation a new integrable classical 1+1 dimensional field theory for the motion of the surface. Together with a Lorentz invariance,this system has the novel feature of solutions which become multiple valued in finite time.

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