- M. Mecchia and A. Seppi, Fibered spherical three-orbifolds.

Revista Matematica Iberoamericana 31 (2015) no.3, 811-840.

- F. Bonsante and A. Seppi, On Codazzi tensors on a surface and flat Lorentzian geometry.

International Mathematics Research Notices (2016), no. 2, 343-417.

Commentarii Mathematici Helvetici, (2016) 91.4, 807-839.

- F. Bonsante and A. Seppi, Spacelike convex surfaces with prescribed curvature in (2+1)-Minkowski space.

Advances in Mathematics, (2017) 304, 434-493.

- F. Bonsante and A. Seppi and A. Tamburelli, On the volume of Anti-de Sitter maximal globally hyperbolic three-manifolds.

Geometric and Functional Analysis (2017) 27, 1106-1160.

- A. Seppi. The flux homomorphism on closed hyperbolic surfaces and Anti-de Sitter three-dimensional geometry.

Complex Manifolds (2017) 4.1, 183-199. (Topical Issue on Complex and Differential Geometry).

To appear in: Journal of the European Mathematical Society.

- F. Bonsante and A. Seppi, Area-preserving diffeomorphisms of the hyperbolic plane and K-surfaces in Anti-de Sitter space.

To appear in: Journal of Topology.

- F. Bonsante and A. Seppi, Equivariant maps into Anti-de Sitter space and the symplectic geometry of H^2×H^2.

To appear in: Transactions of the American Mathematical Society.

Differential Geometry in Lorentz-Minkowski space (ed. Rafael López Camino), pp. 143-167, EUG, Granada, 2017.

- F. Fillastre and A. Seppi. Spherical, hyperbolic and other projective geometries: convexity, duality, transitions.

In Sixteen essays on non-Euclidean geometry (Athanase Papadopoulos ed.). European Mathematical Society Publishing House, 2018.

- M. Mecchia and A. Seppi, Isometry groups and mapping class groups of spherical 3-orbifolds, submitted.

- F. Fillastre and A. Seppi. Generalization of a formula of Wolpert for balanced geodesic graphs on closed hyperbolic surfaces, submitted.

- A. Seppi. On the maximal dilatation of quasiconformal minimal Lagrangian extensions, submitted.

My PhD thesis: Surfaces in constant curvature three-manifolds and the infinitesimal Teichmüller theory

Some posters showing results from my thesis, which I presented at various conferences:

Since January 2018, I am a post-doc in Mathematics at the University of Luxembourg, in the group of Jean-Marc Schlenker.

I obtained my PhD in December 2015 under the supervision of Francesco Bonsante at the University of Pavia (Italy), where I have been a post-doc until December 2017.

My research interests are in Differential Geometry and Geometric Topology. In particular, I am interested in geometric structures on low-dimensional manifolds, Teichmüller theory, minimal surfaces and surfaces of constant curvature, and relations with Monge-Ampère equations.

Below you can find a summary of my research activity. Here you can find my full CV, in English, Italian or French.