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Silke Henkes

Researcher at University of Bristol

Publications -  55
Citations -  2532

Silke Henkes is an academic researcher from University of Bristol. The author has contributed to research in topics: Active matter & Atomic packing factor. The author has an hindex of 24, co-authored 50 publications receiving 2023 citations. Previous affiliations of Silke Henkes include Brandeis University & Leiden University.

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Active jamming: Self-propelled soft particles at high density

TL;DR: The model is motivated by recent in vitro experiments on confluent monolayers of migratory epithelial and endothelial cells and exhibits a liquid phase with giant number fluctuations at low packing fraction φ and high self-propulsion speed v(0) and a jammed phase.
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Freezing and phase separation of self-propelled disks

TL;DR: Numerically a model of soft polydisperse and non-aligning self-propelled particles interacting through elastic repulsion is studied, which was recently shown to exhibit active phase separation in two dimensions in the absence of any attractive interaction or breaking of the orientational symmetry.
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Active Vertex Model for cell-resolution description of epithelial tissue mechanics.

TL;DR: The Active Vertex Model (AVM) as discussed by the authors was proposed for cell-resolution studies of the mechanics of confluent epithelial tissues consisting of tens of thousands of cells, with a level of detail inaccessible to other methods.
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Low-frequency vibrations of soft colloidal glasses.

TL;DR: V vibrational properties are very similar to those predicted for zero-temperature sphere packings and found in atomic and molecular glasses; there is a boson peak at low frequency that shifts to higher frequency as the system is compressed above the jamming transition.
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Statistical mechanics framework for static granular matter

TL;DR: This work has constructed a statistical ensemble, which is distinct from the original Edwards ensemble and applies to packings of deformable grains, and presents a phenomenological mean-field theory of the jamming transition, which incorporates the mean contact number as a variable.