activity
20012026
most citedElastic properties of grafted microtubules

360 citations · 470 across the 8 of their papers we have counts for

collaborators

8 papers

physics.chem-ph2026

A Machine-Learned Symbolic Committor for a Chemical Reaction: Retinal Isomerization

Kai Töpfer, Gianmarco Lazzeri, Vittoria Ossanna +4

The thermal cis-trans isomerization around the C=C double bond of retinal is a prototypical high-barrier reaction whose mechanism hinges on subtle out-of-plane bendin…

physics.soc-ph2023

Emergent circulation patterns from anonymized mobility data: Clustering Italy in the time of Covid

Jules Morand, Shoichi Yip, Yannis Velegrakis +3

Using anonymized mobility data from Facebook users and publicly available information on the Italian population, we model the circulation of people in Italy before and during the e…

cond-mat.stat-mech2022★ 2 cited

Coarse-grained Mori-Zwanzig dynamics in a time-non-local stationary-action framework

Piero Luchi, Roberto Menichetti, Gianluca Lattanzi +1

Coarse-grained (CG) models are simplified representations of soft matter systems that are commonly employed to overcome size and time limitations in computational studies. Many app…

cond-mat.soft2006★ 54 cited

Conformations of confined biopolymers

Frederik Wagner, Gianluca Lattanzi, Erwin Frey

Nanoscale and microscale confinement of biopolymers naturally occurs in cells and has been recently achieved in artificial structures designed for nanotechnological applications. H…

q-bio.BM2005★ 360 cited

Elastic properties of grafted microtubules

Francesco Pampaloni, Gianluca Lattanzi, Alexandr Jonáš +3

We use single-particle tracking to study the elastic properties of single microtubules grafted to a substrate. Thermal fluctuations of the free microtubule's end are recorded, in o…

physics.bio-ph2003★ 26 cited

Transverse fluctuations of grafted polymers

Gianluca Lattanzi, Tobias Munk, Erwin Frey

We study the statistical mechanics of grafted polymers of arbitrary stiffness in a two-dimensional embedding space with Monte Carlo simulations. The probability distribution functi…