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We adopt a non-oscillatory central scheme, first presented in the context of Hyperbolic conservation laws in  followed by  , to the framework of the incompressible Euler equations in their vorticity formulation. The embedded duality in these equations, enables us to toggle between their two equivalent representations -the conservative Hyperboliclike form vs. the convective form. We are therefore able to apply local methods, to problems with a global nature. This results in a new stabledoi:10.4310/mrl.1997.v4.n3.a2 fatcat:ofwmhgavkjezthwtyvzyr5qcfm