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Wave coarsening drives time crystallization in active solids
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Wave coarsening drives time crystallization in active solids
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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 by diffusive relaxation toward equilibrium. Here, we discover an inertial counterpart - wave coarsening - in active elastic media, where vibrations emerge and spontaneously grow in wavelength, period, and amplitude, before a globally synchronized state called a time crystal forms. We observe wave coarsening in one- and two-dimensional solids and capture its dynamical scaling. We further arrest the process by breaking momentum conservation and reveal a far-from-equilibrium nonlinear analogue to chiral topological edge modes. Our work unveils the crucial role of symmetries in the formation of time crystals and opens avenues for the control of nonlinear vibrations in active materials.
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Cited by 1 Pith paper
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Elastodynamics from Eulerian Poisson-bracket formalism: application to chiral odd solids
An Eulerian Poisson-bracket formulation for solids generates nonlinear terms absent in the Lagrangian frame and reproduces the odd elastic modulus of chiral active solids.
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