Sunday and Monday morning: Arrival
Sunday 2000 Dinner
Monday
0830-0930 Breakfast
1200 Lunch
1300-1345
Reineke: Representations of quivers
1400-1445
Reineke: Geometric Invariant Theory
1515-1600
Voisin: Introduction: Abstract deformation theory, some Hodge theory,
introduction to Hodge loci.
1615-1700
Farkas: Deformations and Kodaira-Spencer theory of stable curves. Fine vs
coarse moduli spaces, perhaps a few things about stable reduction.
1830 Dinner
Tuesday
0800 Breakfast
0900-0945
Voisin: Deformation theory of a pair: reduction to the divisor case, Kodaira
stability theorem.
1000-1045
Voisin: The divisor case: Noether-Lefschetz loci and Brill-Noether loci.
1115-1200
Farkas: M_g for small genus and Mukai models of the moduli space
1215-1300
Farkas: Kodaira dimension, singularities of moduli spaces and geometric divisors
1300 Lunch
1400-1445
Reineke: Construction of quiver moduli
1515-1730 Problem Session
1830 Dinner
Wednesday
0800 Breakfast
0900-0945
Reineke: Basic properties and examples of quiver moduli
1000-1045
Voisin: Cycle class map and semiregularity map.
1115-1200
Farkas: Syzygies of curves and Koszul divisors on M_g
1200 Lunch
1300 Excursion to Briksdal
1900 Dinner
Thursday
0800 Breakfast
0900-0945
Farkas: The F-conjecture on the nef cone of M_g.
1000-1045
Voisin: Bloch's theorem.
1115-1200
Voisin: The T1-lifting principle and further unobstructedness results
1215-1300
Reineke: Harder-Narasimhan techniques
1300 Lunch
1400-1445
Reineke: Hilbert schemes for quivers
1515-1730 Problem Session
1830 Dinner
Friday
0800 Breakfast
0900-0945
Reineke: Donaldson-Thomas invariants for quivers
1000-1045
Farkas: The minimal model program in the case of the moduli space of curves I
1115-1200
Farkas: The minimal model program in the case of the moduli space of curves II
1215-1300
Voisin: Hodge loci, a global point of view.
1300 Lunch
Friday afernoon/ Saturday Departure