Modeling and numerical simulations of Brownian rodlike particles with anisotropic translational diffusion

[1]  N. Phan-Thien,et al.  Rigid fiber motion in slightly non-Newtonian viscoelastic fluids , 2021 .

[2]  David B. Stein,et al.  A fast Chebyshev method for the Bingham closure with application to active nematic suspensions , 2021, J. Comput. Phys..

[3]  Z. Pan,et al.  Stress induced carbon fiber orientation for enhanced thermal conductivity of epoxy composites , 2021 .

[4]  Dimitrios C. Kyritsis,et al.  Numerical investigation of nanofluid particle migration and convective heat transfer in microchannels using an Eulerian–Lagrangian approach , 2019, Journal of Fluid Mechanics.

[5]  Giovanniantonio Natale,et al.  Settling dynamics of two spheres in a suspension of Brownian rods , 2019, Physics of Fluids.

[6]  G. Ausias,et al.  Fiber suspension in 2D nonhomogeneous flow: The effects of flow/fiber coupling for Newtonian and power-law suspending fluids , 2019, Journal of Rheology.

[7]  W. K. den Otter,et al.  Efficient Brownian Dynamics of rigid colloids in linear flow fields based on the grand mobility matrix. , 2018, The Journal of chemical physics.

[8]  Alyssa K. Nelson,et al.  The Effect of Weak Confinement on the Orientation of Nanorods under Shear Flows , 2018, Nanomaterials.

[9]  T. Lundström,et al.  Modeling Transport and Deposition Efficiency of Oblate and Prolate Nano- and Micro-particles in a Virtual Model of the Human Airway , 2016 .

[10]  G. Qiao,et al.  Shear Induced Alignment of Low Aspect Ratio Gold Nanorods in Newtonian Fluids. , 2015, The journal of physical chemistry letters.

[11]  M. Aichouni,et al.  Brownian Motion and Coagulation Process , 2015 .

[12]  J. Angilella,et al.  Tumbling of asymmetric microrods in a microchannel flow , 2015, 1503.03023.

[13]  I. Cohen,et al.  The effect of shear flow on the rotational diffusion of a single axisymmetric particle , 2014, Journal of Fluid Mechanics.

[14]  Hamed Haddadi,et al.  Suspension flow past a cylinder: particle interactions with recirculating wakes , 2014, Journal of Fluid Mechanics.

[15]  Michael Shelley,et al.  Instabilities and nonlinear dynamics of concentrated active suspensions , 2013 .

[16]  Michael Shelley,et al.  Active suspensions and their nonlinear models , 2013 .

[17]  A. Khater,et al.  Three-dimensional simulations for the dynamics of dilute colloidal suspensions of ellipsoidal-like particles flowing in the bulk and near solid boundaries , 2013 .

[18]  M. Manhart,et al.  A Direct Numerical Simulation Method for Flow of Brownian Fiber Suspensions in Complex Geometries , 2013 .

[19]  Daniel T. N. Chen,et al.  Spontaneous motion in hierarchically assembled active matter , 2012, Nature.

[20]  Seong Jin Park,et al.  Modeling and Simulation of Fiber Orientation in Injection Molding of Polymer Composites , 2011 .

[21]  D. Martinez,et al.  Fiber suspension flow in a tapered channel: The effect of flow/fiber coupling , 2009 .

[22]  J. Vermant,et al.  Flow-induced orientation of non-spherical particles: Effect of aspect ratio and medium rheology , 2008 .

[23]  P. Carreau,et al.  Numerical solution of the Fokker–Planck equation for fiber suspensions: Application to the Folgar–Tucker–Lipscomb model , 2008 .

[24]  Francisco Chinesta,et al.  A new family of solvers for some classes of multidimensional partial differential equations encountered in kinetic theory modelling of complex fluids - Part II: Transient simulation using space-time separated representations , 2007 .

[25]  M. Zurita-Gotor,et al.  Motion of a rod-like particle between parallel walls with application to suspension rheology , 2007 .

[26]  Francisco Chinesta,et al.  A new family of solvers for some classes of multidimensional partial differential equations encountered in kinetic theory modeling of complex fluids , 2006 .

[27]  S. Houshyar,et al.  The effect of fiber concentration on mechanical and thermal properties of fiber-reinforced polypropylene composites , 2005 .

[28]  Cédric Chauvière,et al.  Simulation of complex viscoelastic flows using the Fokker–Planck equation: 3D FENE model , 2004 .

[29]  Tai Hun Kwon,et al.  Invariant-based optimal fitting closure approximation for the numerical prediction of flow-induced fiber orientation , 2002 .

[30]  Robert C. Armstrong,et al.  Laser Doppler velocimetry measurements of particle velocity fluctuations in a concentrated suspension , 2002 .

[31]  Shing-Bor Chen,et al.  Orientation distribution in a dilute suspension of fibers subject to simple shear flow , 1999 .

[32]  Charles L. Tucker,et al.  Orthotropic closure approximations for flow-induced fiber orientation , 1995 .

[33]  C. Cohen,et al.  Hydrodynamic, translational diffusion in fiber suspensions subject to simple shear flow , 1993 .

[34]  Suresh G. Advani,et al.  Closure approximations for three‐dimensional structure tensors , 1990 .

[35]  Suresh G. Advani,et al.  The Use of Tensors to Describe and Predict Fiber Orientation in Short Fiber Composites , 1987 .

[36]  Robert C. Armstrong,et al.  A Rheological Equation of State for Semiconcentrated Fiber Suspensions , 1984 .

[37]  C. L. Tucker,et al.  Orientation Behavior of Fibers in Concentrated Suspensions , 1984 .

[38]  J. Kirkwood,et al.  The Visco‐Elastic Properties of Solutions of Rod‐Like Macromolecules , 1951 .

[39]  G. B. Jeffery.  The motion of ellipsoidal particles immersed in a viscous fluid , 1922 .

[40]  R. Chang,et al.  The use of principal spatial tensor to predict anisotropic fiber orientation in concentrated fiber suspensions , 2018 .

[41]  Pierre J. Carreau,et al.  Modeling fiber interactions in semiconcentrated fiber suspensions , 2009 .

[42]  J. R. Abbott,et al.  A constitutive equation for concentrated suspensions that accounts for shear‐induced particle migration , 1992 .