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Experimental studies on the axisymmetric sphere-wall interaction in Newtonian and non-Newtonian fluids

TLDR
In this article, a servo-driving system was set-up by assembling a microstepping motor, a ball screw and a linear motion guide for the particle motion in a non-Newtonian fluid.
Abstract
In this research, experimental studies have been performed on the hydrodynamic interaction between a spherical particle and a plane wall by measuring the force between the particle and wall. To approach the system as a resistance problem, a servo-driving system was set-up by assembling a microstepping motor, a ball screw and a linear motion guide for the particle motion. Glycerin and dilute solution of polyacrylamide in glycerin were used as Newtonian and non-Newtonian fluids, respectively. The polymer solution behaves like a Boger fluid when the concentration is 1,000 ppm or less. The experimental results were compared with the asymptotic solution of Stokes equation. The result shows that fluid inertia plays an important role in the particle-wall interaction in Newtonian fluid. This implies that the motion of two particles in suspension is not reversible even in Newtonian fluid. In non-Newtonian fluid, normal stress difference and viscoelasticity play important roles as expected. In the dilute solution weak shear thinning and the migration of polymer molecules in the inhomogeneous flow field also affect the physics of the problem.

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Blood flow of an Oldroyd-B fluid in a blood vessel incorporating a Brownian stress

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Drag Coefficient in Solid–Fluid System Modeling with the Eulerian Multiphase Model

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Dissertation

On contractile force developed by the Spasmoneme, a biological spring of a peritrich ciliate Vorticella convallaria

Sangjin Ryu
TL;DR: Simulation-based estimates reveal that the combined effect of the unsteadiness, finite Reynolds numbers and the substrate comprises 35% of the total force and that the work done in the early phase of contraction and the maximum power output are similar regardless of the medium viscosity.
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The Oscillatory Motion of Oldroyd-B Fluid by Incorporating Some of the Mechanical Factors

TL;DR: In this paper, a numerical study of oscillatory motion of the Oldroyd-B fluid in a uniform magnetic field through a small circular pipe is presented, where the orientation stress tensor is incorporated by taking Hookean dumbbells on Brownian configuration fields in the model.
References
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Journal Article

Bubbles, Drops, and Particles

TL;DR: In this paper, the authors evaluated the applicability of the standard κ-ϵ equations and other turbulence models with respect to their applicability in swirling, recirculating flows.
Book

Low Reynolds number hydrodynamics

TL;DR: Low Reynolds number flow theory finds wide application in such diverse fields as sedimentation, fluidization, particle-size classification, dust and mist collection, filtration, centrifugation, polymer and suspension rheology, and a host of other disciplines.
Book

An Introduction To Rheology

TL;DR: In this article, the authors discuss the importance of non-linearity solids and liquids rheology is a difficult subject for rheological research, and present some demonstrations of high extensional viscosity behaviour.
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A constitutive equation for concentrated suspensions that accounts for shear‐induced particle migration

TL;DR: In this article, a constitutive equation for computing particle concentration and velocity fields in concentrated monomodal suspensions is proposed that consists of two parts: a Newtonian constitutive equations in which the viscosity depends on the local particle volume fraction and a diffusion equation that accounts for shear-induced particle migration.
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Instabilities in viscoelastic flows

TL;DR: In this article, the authors present a review of the latest developments as well as earlier work in this area, organized into the following categories: Taylor-Couette flows, instabilities in cone and plate-and-plate flows, parallel shear flows, extrudate distortions and fracture, Instabilities in shear flow with interfaces, extensional flows, and thermohydrodynamic instabilities.
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