activity
20162021
most citedActive instability and nonlinear dynamics of cell-cell junctions

23 citations · 65 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.soft2021★ 23 cited

Active instability and nonlinear dynamics of cell-cell junctions

Matej Krajnc, Tomer Stern, Clement Zankoc

Active cell-junction remodeling is important for tissue morphogenesis, yet its underlying physics is not understood. We study a mechanical model that describes junctions as dynamic…

cond-mat.soft2020★ 4 cited

Elasticity, stability, and quasi-oscillations of cell-cell junctions in solid confluent epithelia

Clement Zankoc, Matej Krajnc

Macroscopic properties and shapes of biological tissues depend on the remodelling of cell-cell junctions at the microscopic scale. We propose a theoretical framework that couples a…

cond-mat.dis-nn2018★ 10 cited

Desynchronization and pattern formation in a noisy feedforward oscillators network

Clement Zankoc, Duccio Fanelli, Francesco Ginelli +1

We consider a one-dimensional directional array of diffusively coupled oscillators. They are perturbed by the injection of a small additive noise, typically orders of magnitude sma…

cond-mat.dis-nn2017★ 20 cited

Noise driven neuromorphic tuned amplifier

Duccio Fanelli, Francesco Ginelli, Roberto Livi +2

Living systems implement and execute an extraordinary plethora of computational tasks. The inherent degree of large scale coordination emerges as a global property, from the intric…

cond-mat.dis-nn2017★ 7 cited

Intertangled stochastic motifs in networks of excitatory-inhibitory units

Clement Zankoc, Duccio Fanelli, Francesco Ginelli +1

A stochastic model of excitatory and inhibitory interactions which bears universality traits is introduced and studied. The endogenous component of noise, stemming from finite size…

cond-mat.dis-nn2016★ 1 cited

Fluctuating hydrodynamics approximation of the stochastic Cowan-Wilson model

Clement Zankoc, Tommaso Biancalani, Duccio Fanelli +1

We consider a stochastic version of the Wilson-Cowan model which accommodates for discrete populations of excitatory and inhibitory neurons. The model assumes a finite carrying cap…