Marc Fersztand
Contact
email:
marc.fersztand@maths.ox.ac.uk
address:
Office S3.13
Mathematical Institute
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Woodstock Road
Oxford
OX2 6GG
Research experience
- From 2021: DPhil at Oxford Mathematical Institute
- Supervisors: Prof. Vidit Nanda and Prof. Ulrike Tillmann
-
2021: Msc dissertation at Oxford Mathematical Institute
- Supervisor: Prof. Vidit Nanda
- Subject: (Co)limit computations for diagrams
of vector spaces (Github, pdf)
- 2020: Three-month long internship at Ecole Polytechnique Fédérale de Lausaunne (EPFL)
- Subject: Using Algebraic Topology to characterize shapes of neurons and glial cells
- Supervisors: Lida Kanari and Prof. Kathryn Hess Bellwald
Articles and Preprints
Talks and Posters
- Representation theory - combinatorial aspects and applications to TDA, NTNU, 2024 (Talk)
- Spires24, Oxford, 2024 (Poster)
- Oxford-London TDA seminar, Oxford, 2024 (Talk)
- EMG, Cambridge, 2024 (Talk)
- Junior Geometry Seminar, Cambridge, 2024 (Talk)
- ICIAM, Tokyo, 2023 (Poster)
- TDA Week, Kyoto, 2023 (Poster)
- FOCM, Paris, 2023 (Poster)
- Geometry and Topology seminar, Oregon State University, 2023 (Talk)
- PUDDLE Computer Science, Oxford, 2023
Education
- 2020-2021: MSc of Mathematics and Foundations of Computer Science at Oxford University
- 2021: at Oxford Mathematical Institute
- 2017-2020: "Diplôme d'ingénieur"(Master of science) at Ecole Polytechnique
Specialization in Theoretical Computer Science and Pure Mathematics
- Group Science Project(2018-2019): On algebraic integers all conjugates of which belong to a given compact
subset of the complex plane (pdf, English version)
- 3-month-long internship(2020): An energetic method for the KdV equation (pdf in french)
- 2015-2017: Scientific "classes préparatoires" in Mathematics and Physics at the lycée Louis-le-Grand, Paris
- Dissertation: Frobenius numbers (pdf in french)
Teaching
- Tutor
-
C3.9 Computational Algebraic Topology: 2024
- Teaching Assistant
- C3.1 Algebraic Topology: 2021 and 2022
- B6.3 Integer Programming: 2021 and 2023
-
C3.9 Computational Algebraic Topology: 2022 and 2023