Study on particle cluster dynamics behavior in settling and the influence by fiber barrier

The dispersion of particle clusters is relevant to a high concentration carrying fluid such as fracturing and drilling fluid, and the fiber-containing fluid could improve the carrying performance of particles. In the present study, the settling dynamics behavior of clusters is investigated using the CFD-DEM method. The numerical simulation method employed was able to accurately predict the deformation and velocity change rules, which express the cluster settling dynamics behavior. The velocity variation of particles is affected by hindrance and contact inside the cluster, and the velocity contrast leads to particle leakage and cluster deformation. The cluster will have regular shape changes and break up in the settlement process under gravity and fluid drag force. According to the sensitivity parameter analysis, the deformation of clusters is mainly affected by the fluid rheological properties. Different from glycerol, the settling cluster in viscoelastic HPG has a more complex dynamic behavior and a better fiber barrier effect. The fiber barrier between particles in the cluster can be regarded as a weakly constrained fiber grid structure. Due to the contact force, fiber grid structure formed in the cluster could effectively restrain the shape change and break up trend in the settlement process. The design also considers the influence of fiber and HPG concentration, and we analyze the settling velocity of the mixed-fiber cluster. Overall, the research on the cluster settling dynamics behavior is helpful in analyzing the effect of fiber-containing fluid in the carrying performance of particles.

[1]  Z. Rahim,et al.  Improved Materials and Modeling Extend Channel Fracturing Revolution , 2022, Day 3 Wed, March 23, 2022.

[2]  Haifeng Zhao,et al.  Study on the Mechanism of Fiber Fracturing Fluid Controlling Pulverized Coal Transportation , 2022, Energies.

[3]  B. Sutherland,et al.  Cluster formation during particle settling in stratified fluid , 2022, Physical Review Fluids.

[4]  Qi Zhou,et al.  Numerical investigation of particle cloud sedimentation in power-law shear-thinning fluids for moderate Reynolds number , 2022, Chemical Engineering Science.

[5]  Qi Zhou,et al.  Effects of volume fraction and particle shape on the rheological properties of oblate spheroid suspensions , 2021, Physics of Fluids.

[6]  I. Tomac,et al.  Particle clustering dynamics in dense-phase particle-fluid slurries , 2021 .

[7]  Sheng Chen,et al.  Falling clouds of particles with finite inertia in viscous flows , 2021, Physics of Fluids.

[8]  Di Jiang,et al.  Channel innovations for inertial microfluidics. , 2020, Lab on a chip.

[9]  M. Tiwari,et al.  On the shear thinning of non-Brownian suspensions: Friction or adhesion? , 2020, Journal of Non-Newtonian Fluid Mechanics.

[10]  Jianzhong Lin,et al.  Influence of non-Newtonian power law rheology on inertial migration of particles in channel flow. , 2020, Biomicrofluidics.

[11]  G. Aidagulov,et al.  Modeling of fiber bridging in fluid flow for well stimulation applications , 2019, Petroleum Science.

[12]  Xianzhi Song,et al.  Settling behavior of non-spherical particles in power-law fluids: Experimental study and model development , 2019, Particuology.

[13]  Caterina Gaudiuso,et al.  Sorting of Particles Using Inertial Focusing and Laminar Vortex Technology: A Review , 2019, Micromachines.

[14]  Ke Liu,et al.  LBM study of aggregation of monosized spherical particles in homogeneous isotropic turbulence , 2019, Chemical Engineering Science.

[15]  J. Marshall,et al.  Collision and breakup of fractal particle agglomerates in a shear flow , 2019, Journal of Fluid Mechanics.

[16]  F. Peters,et al.  Shear thinning in non-Brownian suspensions explained by variable friction between particles , 2018, Journal of Fluid Mechanics.

[17]  É. Guazzelli,et al.  Rheology of dense granular suspensions , 2018, Journal of Fluid Mechanics.

[18]  James J. Feng,et al.  Hydrodynamic Interactions Among Bubbles, Drops, and Particles in Non-Newtonian Liquids , 2018 .

[19]  J. Marshall,et al.  Effects of long-range particle–particle hydrodynamic interaction on the settling of aerosol particle clouds , 2015 .

[20]  Jianchun Guo,et al.  Effect of fiber on the rheological property of fracturing fluid , 2015 .

[21]  Xingyu Jiang,et al.  Inertial focusing of spherical particles in rectangular microchannels over a wide range of Reynolds numbers. , 2015, Lab on a Chip.

[22]  F. X. Trias,et al.  Numerical investigation on the role of discrete element method in combined LBM–IBM–DEM modeling , 2014 .

[23]  M. Panga,et al.  On the Mechanisms of Channel Fracturing , 2013 .

[24]  S. Luding,et al.  Fluid–particle flow simulations using two-way-coupled mesoscale SPH–DEM and validation , 2013, 1301.0752.

[25]  R. Ahmed,et al.  Settling behavior of spherical particles in fiber-containing drilling fluids , 2012 .

[26]  G. Brenn,et al.  Break-up of suspension drops settling under gravity in a viscous fluid close to a vertical wall , 2011, 1102.5041.

[27]  Maxime Nicolas,et al.  A falling cloud of particles at a small but finite Reynolds number , 2010, Journal of Fluid Mechanics.

[28]  Maxime Nicolas,et al.  Falling clouds of particles in viscous fluids , 2007, Journal of Fluid Mechanics.

[29]  W. Goldburg,et al.  Modification of a vortex street by a polymer additive , 2001 .

[30]  J. F. Richardson,et al.  Sedimentation and fluidisation: Part I , 1997 .

[31]  Johannes M. Nitsche,et al.  Break-up of a falling drop containing dispersed particles , 1997, Journal of Fluid Mechanics.

[32]  R. D. Felice,et al.  The voidage function for fluid-particle interaction systems , 1994 .

[33]  N. Phan-Thien,et al.  Settling of particle-suspension drops at low to moderate Reynolds numbers , 2017 .

[34]  Emmanuel d'Huteau,et al.  A New Approach to Generating Fracture Conductivity , 2010 .

[35]  B. Herzhaft,et al.  Aggregation of particles settling in shear-thinning fluids , 2002 .

[36]  H. A. Wahl,et al.  Design Of A Large Vertical Prop Transport Model , 1977 .