2020
DOI: 10.1103/physrevresearch.2.043231
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Effect of directed aging on nonlinear elasticity and memory formation in a material

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Cited by 32 publications
(25 citation statements)
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References 48 publications
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“…Here, the logarithmic increase of G and G with the strain accumulated under low enough shear rate is strikingly reminiscent of aging and constitutes a clear instance of "overaging" in a colloidal gel. Finally, we note that for vanishingly low shear rates, our results may be also linked to the so-called "directed aging" recently achieved under a static load or strain in amorphous solids [42,43].…”
supporting
confidence: 68%
“…Here, the logarithmic increase of G and G with the strain accumulated under low enough shear rate is strikingly reminiscent of aging and constitutes a clear instance of "overaging" in a colloidal gel. Finally, we note that for vanishingly low shear rates, our results may be also linked to the so-called "directed aging" recently achieved under a static load or strain in amorphous solids [42,43].…”
supporting
confidence: 68%
“…by spring-dashpot networks similar to those studied here (26). Manipulating the Poisson's ratio by pruning bonds, originally conceived in simulations of spring networks (44), has also been successful in experiments on patterned rubber sheets when simulations account for the angular stiffness at the nodes (45).…”
Section: Physicsmentioning
confidence: 78%
“…2B shows that, for a large enough number of cycles, we reach ν ≈ −1 over the range of measuring strains of − Age + Age , even for small Age . Aging at a fixed strain of Age , however, only decreases the Poisson's ratio under compression (26), and by a far smaller amount. At a fixed aging isotropic expansion, ν actually becomes more positive.…”
Section: Training Global Responsementioning
confidence: 93%
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“…In order for such physical networks to learn on their own, they cannot minimize an arbitrary cost function by gradient descent since that is a global process that requires knowing all the microscopic details at once, carrying out the global computation of gradient descent, and then manipulating networks at the microscopic (node or edge) level. Rather, approaches such as contrastive learning (1)(2)(3)(4), equilibrium propagation (5,6), directed aging (7)(8)(9)(10)(11)(12) and coupled learning (13,14) use local rules, in which learning degrees of freedom (e.g. the conductances of edges in electrical networks of variable resistors) respond to physical degrees of freedom (e.g.…”
Section: Introductionmentioning
confidence: 99%