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We perturb the 3D Euler equations by a particular non-linear Stratonovichnoise. We show the existence and uniqueness of a global-in-time (i.e. noblow-up) smooth solution. The result is a corollary of a more general theoremvalid in an abstract framework, where the addition of such noise prevents theblow-up possibly induced by a drift with super-linear growth. The result is newwith Stratonovich noise.

A suitable nonlinear Stratonovich noise prevents blow-up in the Euler equations and other SPDEs