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- W2925101420 abstract "We study the dynamics of liquid climbing in a narrow and tilting corner, inspired by recent work on liquid transportation on the peristome surface of Nepenthes alata. Considering the balance of gravity, interfacial tension, and viscous force, we derive a partial differential equation for the meniscus profile and numerically study the behavior of the solution for various tilting angles β. We show that the liquid height h(t) at time t satisfies the same scaling law found for the vertical corner, i.e., h(t) ∝ t1/3 for large t, but the coefficient depends on the tilting angle β. The coefficient can be calculated approximately by the Onsager principle, and the result agrees well with that obtained by numerical calculation. Our model can be applied for a weakly curved corner and may provide guidance to the design of biomimetic surfaces for liquid transportation." @default.
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- W2925101420 date "2019-03-27" @default.
- W2925101420 modified "2023-10-17" @default.
- W2925101420 title "Dynamics of Taylor Rising" @default.
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- W2925101420 doi "https://doi.org/10.1021/acs.langmuir.9b00335" @default.
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