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Cristina Ana Maria Anghel
E-mail: $cristin$a.anghel@uca.fr (without $'s) E-mail: $cristin$a.angh$el@imar.ro (without $'s) URL: http://www.cristinaanghel.ro |
| Publications Talks at Conferences Talks in Seminars Conferences |
| Research visits Teaching activity Organisation of scientific meetings |
- December 2024, ARTIN at Leeds: Biracks and Biquandles: Theory, applications, and new perspectives , Leeds, UK
- March 2025, Journées de topologie algébrique, géométrique et quantique, Amiens, France
- Mai 2025, Séminaire Géométrie, Algèbre, Dynamique et Topologie , Dijon, France
- June 2025, Conference on Quantum Topology and Hyperbolic Geometry , Vietnam
- June 2025, Conference on Modern Developments in Low-Dimensional Topology , Trieste, Italy
- Since December 2024 CPJ (Chaire de Professeur Junior- Tenure Track) at Université Clermont Auvergne, France
- March 2024-November 2024 University of Leeds-- Research Fellow in the EPSRC grant Combinatorial Representation Theory
- 2021--2024 University of Geneva-- Post Doc in the group of Professor Rinat Kashaev
- 2018---2021 Postdoctoral Research Assistant at University of Oxford in the group of Professor Andras Juhasz
- PhD Thesis - On quantum invariants: homological model for the coloured Jones polynomials and applications of quantum sl(2|1)
- October 2015-June 2018 PhD program directed by Professor Christian Blanchet at Paris Diderot University with a DIM RDM-IdF fellowship
- My Master thesis - Renormalized quantum dimension and multivariable link invariants
, directed by Professor Christian Blanchet at Paris Diderot University
- 2014-2015 M2 master student at Paris Diderot University with a PGSM fellowship
- My Bachelor's thesis - Alexander polynomials of three manifolds
My research is at the interaction between representation theory, low dimensional topology and symplectic topology. I am working on topological models for quantum invariants, such as (coloured) Jones and (coloured) Alexander polynomials and Witten-Reshetikhin-Turaev invariants. The aim of this research direction is to create a framework for discovering topological information which is behind these quantum invariants, given by geometrical categorifications or asymptotics when the colour tends to infinity. I am also interested in non-semisimple quantum invariants and TQFT's coming from the representation theory of super quantum groups.Organisation:
Key words: Low dimensional topology, quantum topology, geometric representation theory, symplectic topology, categorifications.