Vincenzo J. Pratley (Author), Enej Caf (Author), Miha Ravnik (Author), Gareth P. Alexander (Author)

Abstract

Active nematics are driven, non-equilibrium systems relevant to biological processes including tissue mechanics and morphogenesis, and to active metamaterials in general. We study the three-dimensional spontaneous flow transition of an active nematic in an infinite slab geometry using a combination of numerics and analytics. We show that it is determined by the interplay of two eigenmodes – called S- and D-mode – that are unstable at the same activity threshold and spontaneously breaks both rotational symmetry and chiral symmetry. The onset of the unstable modes is described by a non-Hermitian integro-differential operator, which we determine their exponential growth rates from using perturbation theory. The S-mode is the fastest growing. After it reaches a finite amplitude, the growth of the D-mode is anisotropic, being promoted perpendicular to the S-mode and suppressed parallel to it, forming a steady state with a full three-dimensional director field and a well-defined chirality. Lastly, we derive a model of the leading-order time evolution of the system close to the activity threshold.

Keywords

nematske tekočine;aktivni nematiki;nematic fluids;active nematics;

Data

Language: English
Year of publishing:
Typology: 1.01 - Original Scientific Article
Organization: UL FMF - Faculty of Mathematics and Physics
UDC: 532.5
COBISS: 194618883 Link will open in a new window
ISSN: 2399-3650
Views: 12
Downloads: 2
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Other data

Secondary language: Slovenian
Secondary keywords: nematske tekočine;aktivni nematiki;
Type (COBISS): Article
Pages: 13 str.
Volume: ǂVol. ǂ7
Issue: ǂart. no. ǂ127
Chronology: Apr. 2024
DOI: 10.1038/s42005-024-01611-y
ID: 23628157