Numerical simulation of single- and multi-mode film boiling using lattice Boltzmann method

DOI10.1016/J.CAMWA.2016.02.033zbMath1443.65259OpenAlexW2294342162MaRDI QIDQ2007226

A. Begmohammadi, M. Abbasi Hatani, Mohsen Farhadzadeh, Mohammad Hassan Rahimian

Publication date: 12 October 2020

Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.camwa.2016.02.033

zbMATH Keywords

Rayleigh-Taylor instabilityphase changelattice Boltzmann methodfilm boiling

Mathematics Subject Classification ID

Thin fluid films (76A20) Particle methods and lattice-gas methods (76M28) Dynamic and nonequilibrium phase transitions (general) in statistical mechanics (82C26) Probabilistic methods, particle methods, etc. for initial value and initial-boundary value problems involving PDEs (65M75)

Related Items (2)

Performance portability of lattice Boltzmann methods for two-phase flows with phase change ⋮ Numerical simulation of droplet evaporation in three-component multiphase flows using lattice Boltzmann method

Cites Work

• A lattice Boltzmann method for a binary miscible fluid mixture and its application to a heat transfer problem
• A numerical investigation of bubble growth on and departure from a superheated wall by lattice Boltzmann method
• Effects of incompressibility on the elimination of parasitic currents in the lattice Boltzmann equation method for binary fluids
• On the bubble departure diameter and release frequency based on numerical simulation results
• An overview of Rayleigh-Taylor instability
• Numerical simulations of the Rayleigh-Taylor instability
• Direct simualtion of vapor bubble growth
• A lattice Boltzmann scheme for incompressible multiphase flow and its application in simulation of Rayleigh-Taylor instability
• Computations of film boiling. I: Numerical method
• Computations of film boiling. II: Multi-mode film boiling
• Lattice Boltzmann simulations of micron-scale drop impact on dry surfaces
• Computations of boiling flows

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