activity
20002025
most citedBraid structures in knot complements, handlebodies and 3-manifolds

31 citations · 155 across the 36 of their papers we have counts for

collaborators

53 papers

gr-qc2025

Wormhole Nucleation via Topological Surgery in Lorentzian Geometry

Alessandro Pisana, Barak Shoshany, Stathis Antoniou +2

We construct a model for the nucleation of a wormhole within a Lorentzian spacetime by employing techniques from topological surgery and Morse theory. In our framework, a 0-surgery…

math.GT2023

Passing from plat closure to standard closure of braids in , in handlebodies and in thickened surfaces

Paolo Cavicchioli, Sofia Lambropoulou

Given a knot or link in the form of plat closure of a braid, we describe an algorithm to obtain a braid representing the same knot or link with the standard closure, and vice-versa…

math.GT2021

Knot invariants for rail knotoids

Dimitrios Kodokostas, Sofia Lambropoulou

To each rail knotoid we associate two unoriented knots along with their oriented counterparts, thus deriving invariants for rail knotoids based on these associations. We then trans…

math.GT2020

Finite type invariants for knotoids

Manousos Manouras, Sofia Lambropoulou, Louis H. Kauffman

We extend the theory of Vassiliev (or finite type) invariants for knots to knotoids using two different approaches. Firstly, we take closures on knotoids to obtain knots and we use…

math.GT2019

Braidoids

Neslihan Gügümcü, Sofia Lambropoulou

Braidoids generalize the classical braids and form a counterpart theory to the theory of planar knotoids, just as the theory of braids does for the theory of knots. In this paper,…

math.GT2019

A generalized skein relation for Khovanov homology and a categorification of the -invariant

Maria Chlouveraki, Dimos Goundaroulis, Aristides Kontogeorgis +1

The Jones polynomial is a famous link invariant that can be defined diagrammatically via a skein relation. Khovanov homology is a richer link invariant that categorifies the Jones…