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• W3130335855 abstract "The spreading time that a droplet takes to reach its maximum spreading state is a parameter of paramount importance. We study the impact of a liquid droplet on a super-hydrophobic surface. A contact angle of (theta =170^{circ }) is used as the numerical input for the non-wetting property of the surface. Numerical simulations to understand the effects of initial impact conditions on spreading time of liquid droplets onto solid surfaces are conducted in a regime where (1<We<300) and (1<Re<300). We demonstrate that the spreading time (t_{max} ) is jointly determined by the inertial, capillary and viscous forces. The spreading time (t_{max}) decreases exponentially with the increase of the impact velocity (V_{0}) and surface tension (sigma ). Regarding the influences of dynamical viscosity on spreading time, the effects of dynamic viscosity is secondary at low Weber numbers ((We<5)), while in a moderate Weber number regime ((5<We<300)), the effects of dynamic viscosity should be taken into account. Finally, in our study, we successfully scale the dimensionless spreading time in the form as (t_{max}^{*}/Re^{1/5} sim WeRe^{-2/5})." @default.
• W3130335855 created "2021-03-01" @default.
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• W3130335855 date "2021-01-01" @default.
• W3130335855 modified "2023-09-25" @default.
• W3130335855 title "Spreading Time of Liquid Droplets Impacting on Non-wetting Solid Surfaces" @default.
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• W3130335855 doi "https://doi.org/10.1007/978-3-030-65820-5_24" @default.
• W3130335855 hasPublicationYear "2021" @default.
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