most citedA comparative study of immersed boundary method and interpolated bounce-back scheme for no-slip boundary treatment in the lattice Boltzmann method: Part I, laminar flows

52 citations · 108 across the 5 of their papers we have counts for

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5 papers

physics.flu-dyn2022★ 15 cited

A fugacity-based Lattice Boltzmann method for multicomponent multiphase systems

Muzammil Soomro, Luis F. Ayala, Cheng Peng +1

The free energy model can extend the Lattice Boltzmann method to multiphase systems. However, there is a lack of models capable of simulating multicomponent multiphase fluids with…

physics.comp-ph2019

A thermodynamically consistent pseudo-potential lattice Boltzmann model for multi-component, multiphase, partially miscible mixtures

Cheng Peng, Luis F. Ayala, Orlando M. Ayala

Current multi-component, multiphase pseudo-potential lattice Boltzmann models have thermodynamic inconsistencies that prevent them to correctly predict the thermodynamic phase beha…

physics.comp-ph2019★ 17 cited

Isotropy and spurious currents in pseudo-potential multiphase lattice Boltzmann models

Cheng Peng, Luis F. Ayala, Orlando M. Ayala +1

The spurious currents observed in multiphase flow simulations with pseudo-potential lattice Boltzmann (LB) models are usually understood to be the result of the lack of isotropy of…

physics.comp-ph2019★ 24 cited

A comparative study of immersed boundary method and interpolated bounce-back scheme for no-slip boundary treatment in the lattice Boltzmann method: Part II, turbulent flows

Cheng Peng, Orlando M. Ayala, Jorge César Brändle de Motta +1

In the first part of this study, we compared the performances of two categories of no-slip boundary treatments, i.e., the interpolated bounce-back schemes and the immersed boundary…

physics.comp-ph2019★ 52 cited

A comparative study of immersed boundary method and interpolated bounce-back scheme for no-slip boundary treatment in the lattice Boltzmann method: Part I, laminar flows

Cheng Peng, Orlando M. Ayala, Lian-Ping Wang

The interpolated bounce-back scheme and the immersed boundary method are the two most popular algorithms in treating a no-slip boundary on curved surfaces in the lattice Boltzmann…