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- W2018487834 abstract "We study backward uniqueness properties for equations of the form begin{equation*} uâ + A u = f. end{equation*} Under mild regularity assumptions on $A$ and $f$, it is shown that $u(0)=0$ implies $u(t)=0$ for $t<0$. The argument is based on $alpha$-log and log-log convexity. The results apply to mildly nonlinear parabolic equations and systems with rough coefficients and the 2D Navier-Stokes system." @default.
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- W2018487834 title "Log-log convexity and backward uniqueness" @default.
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- W2018487834 doi "https://doi.org/10.1090/s0002-9939-07-08991-5" @default.
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