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- W4233661625 startingPage "1944" @default.
- W4233661625 abstract "A critical slowing down is shown of the time relaxation in the Soret-driven instability after a perturbation, described by $ensuremath{tau}={ensuremath{tau}}_{0}{ensuremath{epsilon}}^{ensuremath{-}1}$, $ensuremath{epsilon}=frac{({N}_{mathrm{Ra}}ensuremath{-}{{N}_{mathrm{Ra}}}^{mathrm{crit}})}{{{N}_{mathrm{Ra}}}^{mathrm{crit}}}$, and ${ensuremath{tau}}_{0}$ is calculated exactly, i.e., with no extra assumptions other than a Boussinesquian and Newtonian fluid; ${ensuremath{tau}}_{0}$ is correlated to all the parameters of this problem such as the Prandtl number, the Schmidt number, the Soret coefficient, and the solute Rayleigh number." @default.
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- W4233661625 date "1980-12-15" @default.
- W4233661625 modified "2023-10-14" @default.
- W4233661625 title "Critical Slowing Down of the Soret-Driven Convective Instability in a Two-Component Liquid Layer Heated from Below" @default.
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- W4233661625 doi "https://doi.org/10.1103/physrevlett.45.1944" @default.
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