Abstract

Abstract

Highlights

  • Individual cohesive particles suspended in liquid or gaseous fluid flows tend to form larger aggregates, due to attractive inter-particle forces that cause the primary particles to flocculate

  • In the present investigation we have employed one-way coupled simulations to explore the dynamics of cohesive particles in homogeneous isotropic turbulence

  • The simulations account for the Stokes drag, as well as lubrication, cohesive and direct contact forces

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Summary

Introduction

Individual cohesive particles suspended in liquid or gaseous fluid flows tend to form larger aggregates, due to attractive inter-particle forces that cause the primary particles to flocculate. The present investigation aims to explore the interplay between floc aggregation, deformation and breakup from inception all the way to the dynamic equilibrium phase, with the goal of obtaining scaling laws for both of these qualitatively different stages Towards this end, we will employ a simulation approach that tracks dispersed individual spherical particles of a given diameter in homogeneous isotropic turbulence. The homogeneous isotropic turbulence is generated and maintained via the forcing method of Eswaran & Pope (1988) We will employ these simulations in order to investigate the floc size and shape evolution, the floc size distribution during the equilibrium stage, the orientation of the flocs with regard to the principal directions of the Eulerian strain and the Lagrangian stretching, as well as the role of the Kolmogorov length scale in limiting floc growth.

Particle motion in homogeneous isotropic turbulence
Non-dimensionalization
Computational set-up
Turbulence properties for different Reλ
E11 EE22 100
One-way coupling
Flocculation and equilibrium stages
Evolution of floc size and shape
Floc size distribution during the equilibrium stage
Change in floc microstructure
Orientation of elongated flocs
Floc size vs Kolmogorov length scale
A new flocculation model with variable fractal dimension
Conclusions
Findings
3.25 Original experimental data
Full Text
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