Stick-slip dynamics of an intruder pulled through granular matter
ORAL
Abstract
We will discuss computational and experimental results for the setup
involving an intruder pulled through a two-dimensional system
of photoelastic particles in angular Coquette geometry, with focus on the
regime such that the intruder
experiences stick-slip type of dynamics. Significant insight regarding
dynamics and material response can be reached by analyzing the interaction
(force) networks, observed in both simulations and experiments via the tools
of persistent homology (PH). PH allows for precise and clear quantification
of both static and dynamic properties of these networks, in both experiments
and simulations. We will discuss how these networks evolve during stick-slip
dynamics for the granular systems of disks and pentagons, with focus on the
correlation between the dynamics of the networks and the dynamics
of the intruder.
involving an intruder pulled through a two-dimensional system
of photoelastic particles in angular Coquette geometry, with focus on the
regime such that the intruder
experiences stick-slip type of dynamics. Significant insight regarding
dynamics and material response can be reached by analyzing the interaction
(force) networks, observed in both simulations and experiments via the tools
of persistent homology (PH). PH allows for precise and clear quantification
of both static and dynamic properties of these networks, in both experiments
and simulations. We will discuss how these networks evolve during stick-slip
dynamics for the granular systems of disks and pentagons, with focus on the
correlation between the dynamics of the networks and the dynamics
of the intruder.
*Funded by Army Research Office, Grant No.W911NF1810184
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Presenters
-
Lou Kondic
- New Jersey Inst of Tech