activity
20182026
most citedThree-Dimensional Active Defect Loops

59 citations · 150 across the 14 of their papers we have counts for

collaborators

14 papers

cond-mat.soft2026

Tuning nonlinear waves in nonreciprocal active filaments

Sami C. Al-Izzi, Jack Binysh, Yao Du +2

The instabilities of slender structures power biological locomotion across scales, and offer a compelling method to actuate soft robots. Nonreciprocal elastic solids have been foun…

cond-mat.soft2025

Curved Odd Elasticity

Yuan Zhou, Lazaros Tsaloukidis, Jack Binysh +4

Living materials such as membranes, cytoskeletal assemblies, cell collectives and tissues can often be described as active solids---materials that are energized from within, with e…

cond-mat.soft2025

Nonreciprocal buckling makes active filaments polyfunctional

Sami C. Al-Izzi, Yao Du, Jonas Veenstra +5

Active filaments are a workhorse for propulsion and actuation across biology, soft robotics and mechanical metamaterials. However, artificial active rods suffer from limited robust…

cond-mat.soft2025

Wave coarsening drives time crystallization in active solids

Jonas Veenstra, Jack Binysh, Vito Seinen +6

When metals are magnetized, emulsions phase separate, or galaxies cluster, domain walls and patterns form and irremediably coarsen over time. Such coarsening is universally driven…

physics.flu-dyn2025

Geometry of the vapor layer under a Leidenfrost hydrogel sphere

Vicente L. Diaz-Melian, Isaac C. D. Lenton, Jack Binysh +2

A floating Leidenfrost droplet exhibits curvature inversion of its underside, due to the balance of vapor pressure and surface tension. Using interferometric imaging, we find diffe…

cond-mat.soft2025★ 2 cited

More is less in unpercolated active solids

Jack Binysh, Guido Baardink, Jonas Veenstra +2

A remarkable feat of active matter physics is that systems as diverse as collections of self-propelled particles, nematics mixed with molecular motors, and interacting robots can a…

cond-mat.soft2024★ 36 cited

The 2024 Motile Active Matter Roadmap

Gerhard Gompper, Howard A. Stone, Christina Kurzthaler +29

Activity and autonomous motion are fundamental aspects of many living and engineering systems. Here, the scale of biological agents covers a wide range, from nanomotors, cytoskelet…

physics.optics2024★ 1 cited

Twisted fibre: a photonic topological insulator

Nathan Roberts, Brook Salter, Jack Binysh +2

The breaking and enforcing of symmetries is a crucial ingredient in designing topologically robust materials. While magnetic fields can break time-reversal symmetry to create Chern…

cond-mat.soft2022★ 3 cited

Modeling Leidenfrost levitation of soft elastic solids

Jack Binysh, Indrajit Chakraborty, Mykyta V. Chubynsky +4

The elastic Leidenfrost effect occurs when a vaporizable soft solid is lowered onto a hot surface. Evaporative flow couples to elastic deformation, giving spontaneous bouncing or s…

cond-mat.soft2021

Active elastocapillarity in soft solids with negative surface tension

Jack Binysh, Thomas R. Wilks, Anton Souslov

Active solids consume energy to allow for actuation, shape change, and wave propagation not possible in equilibrium. Whereas active interfaces have been realized across many experi…

cond-mat.soft2020★ 15 cited

Geometry of Bend: Singular Lines and Defects in Twist-Bend Nematics

Jack Binysh, Joseph Pollard, Gareth P. Alexander

We describe the geometry of bend distortions in twist-bend nematic liquid crystals in terms of their fundamental degeneracies, which we call lines. These represent a new class…

cond-mat.soft2019★ 59 cited

Three-Dimensional Active Defect Loops

Jack Binysh, Žiga Kos, Simon Čopar +2

We describe the flows and morphological dynamics of topological defect lines and loops in three-dimensional active nematics and show, using theory and numerical modelling, that the…

nlin.PS2018★ 9 cited

Stable and Unstable Vortex Knots in Excitable Media

Jack Binysh, Carl A. Whitfield, Gareth P. Alexander

We study the dynamics of knotted vortices in a bulk excitable medium using the FitzHugh-Nagumo model. From a systematic survey of all knots of at most eight crossings we establish…

math-ph2018★ 25 cited

Maxwell's Theory of Solid Angle and the Construction of Knotted Fields

Jack Binysh, Gareth P. Alexander

We provide a systematic description of the solid angle function as a means of constructing a knotted field for any curve or link in . This is a purely geometric const…