We study the Navier-Stokes equations on a smooth bounded domain $D\subset \mathbb R^d$ ($d=2$ or 3), under the effect of an additive fractional Brownian noise. We show local existence and uniqueness of a mild $L^p$-solution for $p>d$.
Local existence and uniqueness of a quasilinear system of equations as the fixed point of a Fibonacci-contraction
Local existence and uniqueness of strong solutions to the Navier-Stokes equations with nonnegative density
Local existence of solutions to the Euler-Poisson system, including densities without compact support
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