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20182023
most citedBridging the scales in capillary rise dynamics with complexity-reduced models

1 citations · 1 across the 1 of their papers we have counts for

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7 papers

physics.flu-dyn20231 cited

Bridging the scales in capillary rise dynamics with complexity-reduced models

Mathis Fricke, Suraj Raju, El Assad Ouro-Koura +5

Dynamic wetting processes inherently manifest as multiscale phenomena. While the capillary length is typically millimeters, solid-liquid interactions occur at the nanometer scale.…

physics.flu-dyn2020

A geometry-based model for spreading drops applied to drops on a silicon wafer and a swellable polymer brush film

Mathis Fricke, Beatrice Fickel, Maximilian Hartmann +3

We investigate the dynamics of spreading in a regime where the shape of the drop is close to a spherical cap. The latter simplification is applicable in the late (viscous) stage of…

physics.flu-dyn2019

Boundary conditions for dynamic wetting -- A mathematical analysis

Mathis Fricke, Dieter Bothe

The moving contact line paradox discussed in the famous paper by Huh and Scriven has lead to an extensive scientific discussion about singularities in continuum mechanical models o…

physics.flu-dyn2019

Breakup Dynamics of Capillary Bridges on Hydrophobic Stripes

Maximilian Hartmann, Mathis Fricke, Lukas Weimar +4

The breakup dynamics of a capillary bridge on a hydrophobic stripe between two hydrophilic stripes is studied experimentally and numerically using direct numerical simulations. The…

math.NA2019

Capillary Rise -- A Computational Benchmark for Wetting Processes

D. Gründing, M. Smuda, T. Antritter +6

Four different numerical approaches are compared for the rise of liquid between two parallel plates. These are an Arbitrary Lagrangian-Eulerian method (OpenFOAM solver interTrackFo…

math.NA2019

Contact line advection using the geometrical Volume-of-Fluid method

Mathis Fricke, Tomislav Marić, Dieter Bothe

We consider the interface advection problem by a prescribed velocity field in the special case when the interface intersects the domain boundary, i.e. in the presence of a contact…