I am currently a post-doctoral researcher at LPSM (Sorbonne Université) in Paris,
in the group of Piet Lammers.
Prior to that, I did my PhD under the supervision of Ioan Manolescu at the
University of Fribourg (Switzerland).
My research mainly focuses on probability theory, with a particular emphasis on
statistical mechanics lattice models such as FK percolation and spin models.
You can find here a detailed CV (click here for a French version)
Feel free to reach out to me at any time! My contact info is:
Bureau 16-26.102, LPSM, Campus Pierre et Marie Curie, 4 place Jussieu, 75005 Paris, France
dalimonte[at]lpsm.paris
Research
Prepublications
Uniform analyticity of local observables in FK-percolation and analyticity of the Ising spontaneous magnetisation.
Joint with Loïc Gassmann.
27 pages, 2026, submitted.
[pdf, arXiv]
Free energy analyticity of the disordered XY model and Debye screening in the 2D Coulomb gas.
Joint with Piet Lammers.
36 pages, 2026, submitted.
[pdf, arXiv]
Near critical Ornstein–Zernike theory for the planar random cluster model.
Joint with Ioan Manolescu.
54 pages, 2025, submitted.
[pdf, arXiv]
Exact cube-root fluctuations in an area-constrained random walk model.
Joint with Romain Panis.
48 pages, 2023, submitted.
[pdf, arXiv]
Published articles
Entropic repulsion and scaling limit for a finite number of non-intersecting
subcritical FK interfaces.
49 pages, 2024.
Electronic Journal of Probability, Vol. 29, paper no. 68, 1–53.
[pdf, arXiv, journal]
Notes, other material
Contributions to the phase separation problem and Ornstein–Zernike theory.
PhD dissertation, 231 pages, 2024.
[pdf]
Propriétés de connectivité du processus de percolation fractale de Mandelbrot.
Joint with Maxime Ligonnière.
Bachelor thesis, 29 pages (in French).
[pdf]
