I'm a PhD student in KU Leuven (Belgium) and BCAM (Spain) under the supervision of Nero Budur and Javier Fernández de Bobadilla. The topic of my thesis is the geometry of contact loci in arc spaces, and its relation to Singularity Theory and Algebraic Geometry.
You can contact me at: eduardo.delorenzopoza (at) kuleuven (dot) be
My CV is available here.
The Arc-Floer conjecture for plane curves - Javier de la Bodega, Eduardo de Lorenzo Poza. To appear in: Journal of Differential Geometry.
On the embedded Nash problem - Nero Budur, Javier de la Bodega, Eduardo de Lorenzo Poza, Javier Fernández de Bobadilla, Tomasz Pełka. Forum of Mathematics, Pi , Volume 12, 2024, e15.
Contact loci of semihomogeneous singularities - Eduardo de Lorenzo Poza, Jiahui Huang. (submitted)
Attended 2025 Summer Research Institute in Algebraic Geometry, Fort Collins, CO, USA, 8 Jul-1 Aug 2025.
Spoke at Mid-Atlantic Geometry and Singularities Conference, Tenerife, Spain, 12-16 May 2025.
Spoke at at KU Leuven Seminar Number Theory and Algebraic Geometry, Leuven, Belgium, 22 Jan 2025.
Attended Logarithmic and non-archimedean methods in singularity theory, Luminy, France, 27-31 Jan 2025.
Attended IberoSing International Workshop 2024, Madrid, Spain, 25-29 Nov 2024.
Attended 18th International Workshop on Real and Complex Singularities, Valencia, Spain, 21-26 Jul 2024.
Attended MasterClass Hodge Theory and Cohomology Jump Loci, Stockholm, Sweden, 27-31 May 2024.
Attended A brief introduction to classical homotopy and homology theory, Zaragoza, Spain, 8-11 Mar 2023.
Spoke at IberoSing International Workshop 2023, Granda, Spain, 6-10 Nov 2023, see poster here.
Attended Model Theory in Bilbao, Bilbao, Spain, 11-22 Sep 2023.
Attended GAeL XXX, Warwick, UK, 3-7 Jul 2023.
Attended 115AM Algebraic and topological interplay of algebraic varieties, Jaca, Spain, 12-16 Jun 2023.
Spoke at Singularities and Algebraic Geometry, Nha Trang, Vietnam, 6-10 Feb 2023.
Teaching assistant for Differentiaalvergelijkingen at KU Leuven, Fall 2022
Teaching assistant for Differentiaalvergelijkingen at KU Leuven, Fall 2020
I implemented the resolution algorithm for plane curves described in Brieskorn and Knörrer's Plane Algebraic Curves, section 8.4. It computes the dual graph of an m-separating log resolution for a plane curve given its multiplicity and characteristic exponents, with the multiplicity and log discrepancy at each exceptional divisor. It was not designed to be used by anyone other than me but I hope that the comments help whoever tries to read it. Do not hesitate to tell me if you find it useful!
Download link (latest update: 03/01/2023)
I created some animations of the Milnor fibration of plane curves. You can see a gallery here.