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Issue 24, 2018
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Nematic colloidal knots in topological environments

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The role of environment in shaping material properties is of great significance, but less is known about how non-trivial topology of the environment couples to material states, which can be of non-trivial topology themselves. In this paper, we demonstrate the role of the topology of the environment on the formation of complex nematic fields and defect structures, specifically in the system of nematic colloidal knots. The topological environments around knotted colloidal particles are suggested to exist as spherical surface-patterned nematic cavities imposing radial, uniform or hyperbolic nematic profiles. We show that topologically different nematic environments significantly affect and create differences in the colloidal field structure created within the environment, such as the location, profile and number of topological defects. Specifically, we demonstrate that topological environments in combination with knotted colloidal particles of non-trivial topology lead to the formation of diverse nematic knotted and linked fields. These fields are different adaptations of the knotted shape of the colloidal particles, creating knots and links of topological defects as well as escaped-core defect-like solitonic structures. These are observed in chiral nematic media but here are stabilised in achiral nematic media as a result of the distinct shape of the knotted colloidal particle, with a double helix segment and nematic environmental patterns. More generally, this paper is a contribution towards understanding the role of environment, especially its topology, on the response and defect formation in elastic fields, such as in nematic liquid crystal colloids.

Graphical abstract: Nematic colloidal knots in topological environments

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Publication details

The article was received on 16 Mar 2018, accepted on 21 Apr 2018 and first published on 23 Apr 2018

Article type: Paper
DOI: 10.1039/C8SM00539G
Citation: Soft Matter, 2018,14, 4935-4945
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    Nematic colloidal knots in topological environments

    S. M. Hashemi and M. Ravnik, Soft Matter, 2018, 14, 4935
    DOI: 10.1039/C8SM00539G

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