My research domains are algebraic geometry, tropical
geometry and their interactions. I have been working on topics
such as Brill-Noether theory of algebraic and tropical curves, tropical
surfaces, lattice polytopes and their triangulations.
F. Cools, M. D'Adderio, D. Jensen and
M. Panizzut,Brill-Noether theory of curves on
P1 x P1: tropical and classical approach, 2017
F. Cools and M. Panizzut, The gonality sequence of
complete graphs, Electron. J. Comb. 24 (2017), 24.
M. Panizzut, Gonality of complete graphs with a small
number of omitted edges, Math. Nachr. 290 (2017), no. 1, 97-119. pdf.
M. Panizzut, Theta characteristics of hyperelliptic
graphs, Arch. Math. (Basel) 106 (2016), no. 5, 445-455. pdf.
Research stay at Institut Mittag-Leffler - research program
Tropical Geometry, Amoebas and Polytopes, February 18 - March 5, 2018;
Invited Talk at Giornate di Geometria Algebrica e Argomenti
Correlati, Genova, May 29 - June 1, 2018;
Talk at Meeting on Applied Algebraic Geometry, Bristol, December