activity
20122016
most citedResidence times of receptors in dendritic spines analyzed by simulations in empirical domains

34 citations · 73 across the 6 of their papers we have counts for

collaborators

6 papers

math.PR2016

Stochastic coagulation-fragmentation processes with a finite number of particles and applications

Nathanael Hoze, David Holcman

Coagulation-fragmentation processes describe the stochastic association and dissociation of particles in clusters. Cluster dynamics with cluster-cluster interactions for a finite n…

q-bio.SC2015★ 18 cited

Recovering a stochastic process from noisy ensembles of many single particle trajectories

Nathanael Hoze, David Holcman

Recovering a stochastic process from noisy ensembles of single particle trajectories (SPTs) is resolved here using the Langevin equation as a model. The massive redundancy containe…

physics.bio-ph2015★ 2 cited

Analysis of single particle trajectories: when things go wrong

D. Holcman, N. Hoze, Z. Schuss

To recover the long-time behavior and the statistics of molecular trajectories from the large number (tens of thousands) of their short fragments, obtained by super-resolution meth…

q-bio.SC2014★ 34 cited

Residence times of receptors in dendritic spines analyzed by simulations in empirical domains

N. Hoze, D. Holcman

Analysis of high-density superresolution imaging of receptors reveal the organization of dendrites at the nano-scale resolution. We present here simulations in empirical live cell…

q-bio.SC2013★ 3 cited

Potential wells for AMPA receptors organized in ring nanodomains

N. Hoze, D. Holcman

By combining high-density super-resolution imaging with a novel stochastic analysis, we report here a peculiar nano-structure organization revealed by the density function of indiv…

q-bio.SC2012★ 16 cited

Coagulation-fragmentation for a finite number of particles and application to telomere clustering in the yeast nucleus

Nathanael Hoze, David Holcman

We develop a coagulation-fragmentation model to study a system composed of a small number of stochastic objects moving in a confined domain, that can aggregate upon binding to form…