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- W4384263472 abstract "Many physical situations are characterized by interfaces with a non trivial shape so that relevant geometric features, such as interfacial area, curvature or unit normal vector, can be used as main indicators of the topology of the interface. We analyze the evolution equations for a set of geometrical quantities that characterize the interface in two-phase flows. Several analytical relations for the interfacial area density are reviewed and presented, clarifying the physical significance of the different quantities involved and specifying the hypotheses under which each transport equation is valid. Moreover, evolution equations for the unit normal vector and for the curvature are analyzed. The impact of different formulations is then assessed in numerical simulations of rising bubble benchmarks." @default.
- W4384263472 created "2023-07-14" @default.
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- W4384263472 date "2023-07-11" @default.
- W4384263472 modified "2023-10-05" @default.
- W4384263472 title "On the evolution equations of interfacial variables in two-phase flows" @default.
- W4384263472 doi "https://doi.org/10.1016/j.ijmultiphaseflow.2023.104617" @default.
- W4384263472 hasPublicationYear "2023" @default.
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