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- W2623931118 abstract "We develop a strategy making extensive use of tent spaces to study parabolic equa-tions with quadratic nonlinearities as for the Navier-Stokes system. We begin with a new proof of the well-known result of Koch and Tataru on the well-posedness of Navier-Stokes equations in $R^n$ with small initial data in $BMO ^{−1} (R^n)$. We then study another model where neither pointwise kernel bounds nor self-adjointness are available. In this case, $BMO^{−1} (R^n)$ has to be replaced by an adapted space." @default.
- W2623931118 created "2017-06-15" @default.
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- W2623931118 date "2017-11-01" @default.
- W2623931118 modified "2023-10-17" @default.
- W2623931118 title "On well-posedness of parabolic equations of Navier-Stokes type with $BMO^{-1}$ data" @default.
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