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Full Professors:

  • Barbara Nelli: differential geometry, geometric analysis, analytical and geometrical problems related with constant mean curvature surfaces in three dimensional homogeneous manifolds, higher symmetric curvature functions of hypersurfaces in riemannian manifolds.
  • Carlo Maria Scoppola: group theory, representations and characters of finite groups, p-groups and pro-p groups.




Associate Professors:

  • Lucio Bedulli: (complex) differential geometry. In particular: geometric flows and solitons; geometry of special structures; Hamiltonian actions on symplectic manifolds and Lagrangian submanifolds.
  • Maria Lucia Fania: algebraic geometry. In particular: projective techniques of classification and special varieties, linear systems and adjoint maps, varieties of small codimension, Hilbert schemes.
  • Alessandro Fedeli: set-theoretic topology, topological and symbolic dynamics.
  • Norberto Gavioli: group theory, finite p-groups, nilpotent groups, pro-p groups, pro-finite groups, graded Lie algebras, modular Lie algebras and their representations, character and representation theory of finite groups.
  • Anna Guerrieri: commutative algebra, Noetherian rings, blowup algebras, invariants of ideals with specific structures.
  • Anna Tozzi




Researchers:
  • Riccardo Aragona: algebraic cryptography. In particular: group theoretical properties of symmetric cryptosystems and algebraic attacks. Group theory. Semigroup theory and applications. Representation theory of finite-dimensional algebras.
  • Margherita Lelli Chiesa: algebraic geometry. In particular: moduli spaces of curves, Brill-Noether theory, moduli spaces of sheaves on algebraic surfaces, K3 surfaces, coherent systems.



Post-Docs:
  • Vlad Moraru: Riemannian geometry, comparison geometry, minimal and constant mean curvature submanifolds, general relativity.
  • Giuseppe Pipoli: differential geometry, geometric analysis, study of geometric flows (for example mean curvature flow and inverse mean curvature flow) of submanifolds in Riemannian manifolds.
  • Joan Pons-Llopis: algebraic geometry. In particular: moduli spaces of vector bundles, Ulrich bundles, instanton bundles, graded resolution of zero dimensional schemes, Hilbert schemes.