Drop impact onto a liquid layer of finite thickness: dynamics of the cavity evolution.

By E. Berberovic, N. V. van Hinsberg, S. Jakirlic, Ilia V. Roisman, Cameron Tropea. Physical review. E, Statistical, nonlinear, and soft matter physics, 2009

690 citations recorded by the source corpus.

Subfields: Computational Mechanics, Surfaces, Coatings and Films

View Paper: https://www.semanticscholar.org/paper/c5f0cb915146cd209bd5795bb35f9e9378b8a33b

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Martin J. Blunt
2. Gangtao Liang
3. Branko Bijeljic
4. Peter Troch
5. Brecht Devolder
6. Pieter Rauwoens
7. I. Mudawar
8. Ali Q. Raeini

In Surfaces, Coatings and Films

1. Gangtao Liang
2. I. Mudawar
3. S. S. Deshpande
4. Mario F. Trujillo
5. Santiago Márquez Damián
6. Branko Bijeljic
7. Ali Q. Raeini
8. Martin J. Blunt

Citations in the corpus

• Benchmark numerical simulations of segmented two-phase flows in microchannels using the Volume of Fluid method (2013, background): “The level of compression depends on the value of Cc: there is no compression with Cc 1⁄4 0, a moderate compression with Cc 6 1, and an enhanced compression with 1 < Cc 6 4 [39,40].”
• A wave generation toolbox for the open‐source CFD library: OpenFoam® (2012, methodology): “The method is developed by OpenCFD®, and it is documented in [8].”
• Challenges in modeling unstable two‐phase flow experiments in porous micromodels (2014, background): “VOF is based on first principles (mass and momentum conservation) and has proved able to model drop impact onto a liquid layer [Berberović et al., 2009], breakup of a 3-”
• Investigations on the porous resistance coefficients for fishing net structures (2016, background): “(4) can be found in e.g. Berberovi´c et al. (2009) and M´arquez Dami´an (2013).”
• Review of mass and momentum interactions during drop impact on a liquid film (2016, background): “Cavity beneath the crown Studies have shown that concentric capillary ripples travel along the cavity sidewall and change the shape of the cavity from hemispherical for deep pools and oblate for films to conical [91,111].”
• Performance of a buoyancy-modified k-ω and k-ω SST turbulence model for simulating wave breaking under regular waves using OpenFOAM® (2018, methodology): “The interface between water and air is obtained by the VoF method as documented in [37].”
• Evaluating the performance of the two-phase flow solver interFoam (2012, methodology): “Similar observations have been presented in the literature for flows in this high Weber number regime [3, 7, 17].”
• Influence of VOF technique, turbulence model and discretization scheme on the numerical simulation of the non-aerated, skimming flow in stepped spillways (2017, methodology): “…on the theory of two-phase flow 171 (Berberovic et al., 2009): 172 u# = )u) ∇α|∇α| (5) 173 where )u) is the mixed flow velocity modulus, although in Berberovic et al. (2009), the term u# 174 represents the relative velocity between both phases, u+ − u,. 175 The free surface position is usually…”
• Extended CFD–DEM for free‐surface flow with multi‐size granules (2016, methodology): “The VOF equation is solved with the flux-corrected transport method [24].”
• An extended mixture model for the simultaneous treatment of short and long scale interfaces (2013, methodology): “It is worthy to note that since in VOF method αq is expected to be always valued 0 or 1 except for the interfaces this term acts only on this place (Berberovic et al., 2009; Rusche, 2002; OpenCFD, 2005; Weller, 2008) and vanishes otherwise, then the original formulation for VOF is recalled in genera”
• Forcing of a bottom-mounted circular cylinder by steep regular water waves at finite depth (2014, methodology): “The numerical model solves the incompressible Navier–Stokes equations for a twophase flow of water and air with incorporation of a VOF scheme for tracking the free surface (see Hirt & Nichols 1981; Berberović et al. 2009).”
• Modelling two-phase flow in porous media at the pore scale using the volume-of-fluid method (2012, methodology): “Further details of the numerical method, which are not covered here, can be found in [46,47,40,48].”
• Influence of surface tension implementation in Volume of Fluid and coupled Volume of Fluid with Level Set methods for bubble growth and detachment (2013, background): “where b = 1 a, and Vc = Vl Vg is the compressive velocity (Berberović et al., 2009).”