2020
DOI: 10.1007/s00396-020-04644-1
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Shear-induced deconfinement of hard disks

Abstract: Using Brownian dynamics simulations, we investigate the response to shear of a two-dimensional system of quasi-hard disks that are confined in the velocity gradient direction by a smooth external potential. Shearing the confined system leads to a homogenization of the one-body density profile. In order to rationalize this deconfinement effect, we split the internal onebody force field into adiabatic and superadiabatic contributions. We demonstrate that the superadiabatic force field consists of viscous and of … Show more

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Cited by 13 publications
(15 citation statements)
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References 63 publications
(128 reference statements)
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“…The adiabatic construction, illustrated in Figure 2, was explicitly demonstrated on the basis of computer simulation results by Fortini et al (2014) using a one-dimensional hard core system. A range of subsequent studies were aimed at the Gaussian core model (Bernreuther and Schmidt, 2016;Stuhlmüller et al, 2018), the Lennard-Jones liquid (Schindler and Schmidt, 2016), Weeks-Chandler-Andersen repulsive particles (de las Heras and Schmidt, 2020), and hard disks (de las Heras and Schmidt, 2018;Jahreis and Schmidt, 2020). A very elegant and computationally straightforward implementation in simulation work is via the custom flow method by de las Heras et al (2019), as described below in Sec.…”
Section: A the Adiabatic Constructionmentioning
confidence: 99%
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“…The adiabatic construction, illustrated in Figure 2, was explicitly demonstrated on the basis of computer simulation results by Fortini et al (2014) using a one-dimensional hard core system. A range of subsequent studies were aimed at the Gaussian core model (Bernreuther and Schmidt, 2016;Stuhlmüller et al, 2018), the Lennard-Jones liquid (Schindler and Schmidt, 2016), Weeks-Chandler-Andersen repulsive particles (de las Heras and Schmidt, 2020), and hard disks (de las Heras and Schmidt, 2018;Jahreis and Schmidt, 2020). A very elegant and computationally straightforward implementation in simulation work is via the custom flow method by de las Heras et al (2019), as described below in Sec.…”
Section: A the Adiabatic Constructionmentioning
confidence: 99%
“…For each vector field its magnitude (curves) and direction (arrows) are indicated. Taken from de las Heras and Schmidt (2020); see also (Jahreis and Schmidt, 2020;Stuhlmüller et al, 2018).…”
Section: F Custom Flow Algorithmmentioning
confidence: 99%
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“…Recent results for hard disks imply that the prefactor f ∼γ 0.8 [61]. However, here we further simplify by assuming f = aγ , where a = 1 is constant [53].…”
mentioning
confidence: 99%
“…Recent results for hard-disks imply that the prefactor f ∼ γ0.8 [61]. However, here we further simplify by assuming f = a γ, where a = 1 is constant [53].…”
mentioning
confidence: 99%