Node |
Principal investgator |
Research themes |

Catania |
Francesco Russo |
1) A- Classical methods in algebraic geometry. 2) A- Lefschetz properties of Artin algebras. 3) A- Artin algebras of 0-dimensional schemes in Segre products. 4) C- Geography of surfaces of general type with isotrivial fibrations. |

Ferrara |
Massimiliano Mella |
1) A- Projective and birational classification. 2) A- Birational geometry of uniruled varieties. 3) C- Families of curves on algebraic surfaces. 4) F- Tensor decomposition and identifiability. |

Firenze |
Massimiliano Mella |
1) A- Classical methods in algebraic geometry. 2) A- Hilbert schemes of points in Segre products. 3) F- Tensor decompositions with applications. 4) F- Effective numerical methods in algebraic geometry. |

Genova |
Aldo Conca |
1) A- Syzygies theory and methods of commutative algebra. 2) A- Positivity conditions in adjunction theory. 3) D- Classification of elliptic Calabi Yau fibrations. 4) F- Methods of computational algebraic geometry. |

Milano |
Bert Van Geemen |
1) A- Adjunction theory and birational classification. 2) B- Moduli spaces of curves and related topics. 3) C- Geometry and moduli of hyperkahler varieties. 4) D- Calabi Yau geometry, with derived categories. |

Pisa |
Rita Pardini |
1) A- Syzygies theory and methods of commutative algebra. 2) B- Curves on algebraic surfaces and their moduli. 3) C- Geography and moduli of surfaces of general type. |

Roma Tre |
Alessandro Verra |
1) A- Rationality problems for varieties and moduli. 2) A- Birational geometry in higher dimensions. 3) B- Curves and moduli spaces related to curves. 4) E- Tropicalization of moduli spaces. |

RomaTor Vergata |
Flaminio Flamini |
1) A- Classical projective methods in algebraic geometry. 2) A- Cremona transformations. 3) B- Families of curves on K3 surfaces. 4) D- Compactifications of families of hyperkahler varieties. |

S.I.S.S.A |
Ugo Bruzzo |
1) B- Moduli of linear series on curves: compactifications and wall crossing. 2) D- Gromov-Witten invariants of weighted c.i. Calabi Yau 3-folds. 3) D- Moduli of framed sheaves and interactions with physics. |

Politecnico di Torino |
Gianfranco Casnati |
1) A- Birational geometry of Fano varieties. 2) A- Hilbert schemes of points in Segre products. 3) A- Effective parametrizations of Hilbert schemes. 4) F- Tensor decomposition with applications to several fields. |

Trento |
Marco Andreratta |
1) A- Birational and projective methods of classification. 2) B- Moduli of curves and related topics. 3) C- Geography of surfaces, and threefolds, of general type. 4) F- Combinatorial methods in algebraic geometry with applications. |

Trieste |
Emilia Mezzetti |
1) A- Pseudo-automorphims of rational varieties and group actions. 2) A- Birational and projective classification of algebraic varieties. 3) A- Lefschetz properties of Artinian algebras. 4) D- Effective methods in algebraic geometry. |