"Mathematics reveals its secretes only to those who approach it with pure love, for its own beauty"
― Archimedes 

I am currently a Visiting Assistant Professor at the Dioscuri Centre for Topological Data Analysis (TDA) at the Institute of Mathematics of the Polish Academy of Sciences. I am working in the area of topological data analysis (TDA) which is a new approach to the analysis of datasets using techniques from algebraic topology. I am interested in the mathematical foundations of TDA, and their connections to dynamical systems and mathematical biology You can contact me at astefanou (at) impan (dot) pl


1. M. Contessoto, F. Mémoli, A. Stefanou, L. Zhou, The Persistenrt Cup-Length Invariant, https://arxiv.org/abs/2107.01553 (Submitted) (2021). 2. F. Belchi-Guillamon, A. Stefanou, A-infinity persistence estimates the topology from pointclouds, https://arxiv.org/abs/1902.09138 (In Press) (2021). 3. W. Kim, F. Mémoli, A. Stefanou, Interleaving by parts for persistence in a poset, https://arxiv.org/abs/1912.04366 (Preprint) (2020). 4. A. Stefanou, Tree decomposition of Reeb graphs, parametrized complexity, and applications to phylogenetics, Journal of Applied and Computational Topology, (2020). 5. E. Munch, A. Stefanou, The L-infty-cophenetic metric for phylogenetic trees as an interleaving metric, Research in Data Science, 109-127, AWMS, Springer, (2019). 6. A. Stefanou, Dynamics on Categories and Applications (Thesis), State University of New York at Albany, (2018).
7. V. de Silva, E. Munch, A. Stefanou, Theory of interleavings on categories with a flow, Theory and Applications of Categories, 33(21): 583-607, (2018).
8. V. de Silva, E. Munch, A. Stefanou, A Hom-tree lower bound for the Reeb graph interleaving distance. (Extended abstract) Fall Workshop on Computational Geometry (2015)