1998
DOI: 10.1016/s0093-6413(98)00035-4
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Lagrangian predictions of the dispersion of heavy particles in a dilute two-phase flow: on the inertia effect

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Cited by 6 publications
(6 citation statements)
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“…We consider here an extension of the EIM initiated by Burnage and Moon [91] and furthermore developed by Huilier et al [93,133,[175][176][177]. The eddy lifetime and the eddy length are distributed randomly according to exponential probability distribution functions with average values respectively equal to the fluid Lagrangian integral time scale T L in Section 4.1.1 and to the Lagrangian time proposed by Wang and Stock in the Appendix A in Section 4.1.2; for the length scale related to the eddy lifetime, the transverse Eulerian integral length scale L E was used.…”
Section: Eim-drw Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…We consider here an extension of the EIM initiated by Burnage and Moon [91] and furthermore developed by Huilier et al [93,133,[175][176][177]. The eddy lifetime and the eddy length are distributed randomly according to exponential probability distribution functions with average values respectively equal to the fluid Lagrangian integral time scale T L in Section 4.1.1 and to the Lagrangian time proposed by Wang and Stock in the Appendix A in Section 4.1.2; for the length scale related to the eddy lifetime, the transverse Eulerian integral length scale L E was used.…”
Section: Eim-drw Resultsmentioning
confidence: 99%
“…The shortcomings of the method are due to the fact that the heavy particle will interact with an eddy during a given time, the maximum of which is normally the eddy life (taken as the Lagrangian scale T L ). Major modifications were brought to Monte-Carlo approaches by Huang et al [179], Graham [95][96][97], Launay et al [176,177], among others, and some eddyparticle interaction models tried to better take into account the space-time characteristics of the effective fluid turbulence controlling the particle motion, to better simulate the so-called "true turbulence experienced by the particle'. "…”
Section: Conclusion On Eim-drw Monte-carlo Methodsmentioning
confidence: 99%
“…Hagiwara et al [13], Singh et al [16], Sato et al [14] present the particle behaviour concerning the phase interaction, or turbulence, or heat transfer. Lagrangian methods are still the main approach for particle tracking calculations [17][18][19][20]. Liu et al [21] use a second order momentum turbulence model with the stochastic Monte-Carlo scheme to solve gas-particle flows.…”
Section: Discrete Phase Method-lagrangian Approachmentioning
confidence: 99%
“…In the discrete particle model, the particles are influenced through a series of interactions with the continuous phase. The inertia effect, for example, was studied by Launay et al [11] in a homogeneous, isotropic turbulent flow.…”
Section: Discrete Particle Modelmentioning
confidence: 99%