Morphologies and flow patterns in quenching of lamellar systems with shear
Aiguo Xu, G. Gonnella, and A. Lamura

TL;DR
This study investigates the complex flow and morphological behaviors of lamellar systems under shear, revealing shear-induced structures and coexistence of different flow regions, with implications for understanding non-Newtonian fluid dynamics.
Contribution
It introduces a detailed simulation approach combining Lattice Boltzmann and finite difference methods to analyze shear effects on lamellar systems, highlighting the formation of shear-induced structures.
Findings
Banded flows with different velocity slopes are observed.
Shear-induced structures coexist with lamellar order near walls.
No stress plateau typical of shear banding is found at certain shear rates.
Abstract
We study the behavior of a fluid quenched from the disordered into the lamellar phase under the action of a shear flow. The dynamics of the system is described by Navier-Stokes and convection-diffusion equations with pressure tensor and chemical potential derived by the Brazovskii free-energy. Our simulations are based on a mixed numerical method with Lattice Boltzmann equation and finite difference scheme for Navier-Stokes and order parameter equations, respectively. We focus on cases where banded flows are observed with two different slopes for the component of velocity in the direction of the applied flow. Close to the walls the system reaches a lamellar order with very few defects and the slope of the horizontal velocity is higher than the imposed shear rate. In the middle of the system the local shear rate is lower than the imposed one and the system looks as a mixture of tilted…
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