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- W4366086449 abstract "I show that non-equilibrium two-dimensional interfaces between three dimensional phase separated fluids exhibit a peculiar sub-logarithmic roughness. Specifically, an interface of lateral extent $L$ will fluctuate vertically (i.e., normal to the mean surface orientation) a typical RMS distance $wequivsqrt{langle |h(br,t)|^2rangle} propto [ln{(L/a)}]^{1/3}$ (where $a$ is a microscopic length, and $ h(br,t)$ is the height of the interface at two dimensional position $br$ at time $t$). In contrast, the roughness of equilibrium two-dimensional interfaces between three dimensional fluids, obeys $w propto [ln{(L/a)}]^{1/2}$. The exponent $1/3$ for the active case is exact. In addition, the characteristic time scales $tau(L)$ in the active case scale according to $tau(L)propto L^3 [ln{(L/a)}]^{1/3}$, in contrast to the simple $tau(L)propto L^3$ scaling found in equilibrium systems with conserved densities and no fluid flow." @default.
- W4366086449 created "2023-04-19" @default.
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- W4366086449 date "2023-04-17" @default.
- W4366086449 modified "2023-09-29" @default.
- W4366086449 title "Roughening of two-dimensional interfaces in nonequilibrium phase-separated systems" @default.
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- W4366086449 doi "https://doi.org/10.1103/physreve.107.044801" @default.
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