activity
20182026
most cited-distance of knotoids and protein structure

13 citations · 24 across the 13 of their papers we have counts for

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7 papers · 1 filter

math.GT2025

Topologically Directed Simulations Reveal the Impact of Geometric Constraints on Knotted Proteins

Agnese Barbensi, Alexander R. Klotz, Dimos Gkountaroulis

Simulations of knotting and unknotting in polymers or other filaments rely on random processes to facilitate topological changes. Here we introduce a method of \textit{topological…

math.GT2025

An exploration of low crossing and chiral cosmetic bands with grid diagrams

Agnese Barbensi, Daniele Celoria, Christopher Ktenidis +3

We computationally explore non-coherent band attachments between low crossing number knots, using grid diagrams. We significantly improve the current H(2)-distance table. In partic…

math.GT2022★ 1 cited

Knot intensity distribution: a local measure of entanglement

Agnese Barbensi, Daniele Celoria

The problem of finding robust and effective methods for locating entanglement in embedded curves is relevant to both applications and theoretical investigations. Rather than focusi…

math.GT2022★ 2 cited

GridPyM: a Python module to handle grid diagrams

Agnese Barbensi, Daniele Celoria

Grid diagrams are a combinatorial version of classical link diagrams, widely used in theoretical, computational and applied knot theory. Motivated by questions from (bio)-physical…

math.GT2019★ 13 cited

-distance of knotoids and protein structure

Agnese Barbensi, Dimos Goundaroulis

Recent studies classify the topology of proteins by analysing the distribution of their projections using knotoids. The approximation of this distribution depends on the number of…

math.GT2018★ 3 cited

Double branched covers of knotoids

Agnese Barbensi, Dorothy Buck, Heather A. Harrington +1

By using double branched covers, we prove that there is a 1-1 correspondence between the set of knotoids in the 2-sphere, up to orientation reversion and rotation, and knots with a…

math.GT2018★ 2 cited

The Reidemeister graph is a complete knot invariant

Agnese Barbensi, Daniele Celoria

We describe two locally finite graphs naturally associated to each knot type K, called Reidemeister graphs. We determine several local and global properties of these graphs and pro…