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@ARTICLE{Jin:172675,
author = {Jin, Howon and Kang, Kyongok and Ahn, Kyung Hyun and Dhont,
Jan K.G.},
title = {{F}low instability due to coupling of shear-gradients with
concentration: non-uniform flow of (hard-sphere) glasses},
journal = {Soft matter},
volume = {10},
number = {47},
issn = {1744-683X},
address = {London},
publisher = {Royal Soc. of Chemistry},
reportid = {FZJ-2014-06127},
pages = {9470 - 9485},
year = {2014},
abstract = {Flow-induced instabilities that lead to non-uniform
stationary flow profiles have been observed in many
different soft-matter systems. Two types of instabilities
that lead to banded stationary states have been identified,
which are commonly referred to as gradient- and
vorticity-banding. The molecular origin of these
instabilities is reasonably well understood. A third type of
instability that has been proposed phenomenologically
[Europhys. Lett., 1986, 2, 129 and Phys. Rev. E, 1995, 52,
4009] is largely unexplored. Essential to this
“Shear-gradient Concentration Coupling” (SCC-)
instability is a mass flux that is induced by spatial
gradients of the shear rate. A possible reason that this
instability has essentially been ignored is that the
molecular origin of the postulated mass flux is not clear,
and no explicit expressions for the shear-rate and
concentration dependence of the corresponding transport
coefficient exist. It is therefore not yet known what types
of flow velocity- and concentration-profiles this
instability gives rise to. In this paper, an expression for
the transport coefficient corresponding to the
shear-gradient induced mass flux is derived in terms of the
shear-rate dependent pair-correlation function, and Brownian
dynamics simulations for hard-spheres are presented that
specify the shear-rate and concentration dependence of the
pair-correlation function. This allows to explicitly
formulate the coupled advection–diffusion equation and an
equation of motion for the suspension flow velocity. The
inclusion of a non-local contribution to the stress turns
out to be essential to describe the SCC-banding transition.
The coupled equations of motion are solved numerically, and
flow- and concentration-profiles are discussed. It is shown
that the SCC-instability occurs within the glass state at
sufficiently small shear rates, leading to a banded
flow-profile where one of the bands is non-flowing.},
cin = {ICS-3},
ddc = {530},
cid = {I:(DE-Juel1)ICS-3-20110106},
pnm = {451 - Soft Matter Composites (POF2-451)},
pid = {G:(DE-HGF)POF2-451},
typ = {PUB:(DE-HGF)16},
UT = {WOS:000345090400010},
doi = {10.1039/C4SM01329H},
url = {https://juser.fz-juelich.de/record/172675},
}