From a May 2016 conference in Chicago, 15 papers explore local and global methods in algebraic geometry from such perspectives as the canonical map of some surfaces isogenous to a product, the degeneration of differentials and moduli of nodal curves on K3 surfaces, algebraic fiber spaces over abelian varieties: around a recent theorem by Cao and Paun, full cones swept out by minimal rational curves on irreducible Hermitian symmetric spaces as examples of varieties underlying geometric substructures, and Skoda's ideal generation from vanishing theorem for semipositive Nakano curvature and Cauchy-Schwarz inequality for tensors. Annotation ©2018 Ringgold, Inc., Portland, OR (protoview.com)
Preface |
|
ix | |
Scientific program |
|
xi | |
|
Some remarks on the work of Lawrence Ein |
|
|
1 | (8) |
|
|
Contractible curves on a rational surface |
|
|
9 | (24) |
|
|
|
On the canonical map of some surfaces isogenous to a product |
|
|
33 | (26) |
|
|
Degeneration of differentials and moduli of nodal curves on K3 surfaces |
|
|
59 | (22) |
|
|
|
|
|
Weak Brill-Noether for rational surfaces |
|
|
81 | (24) |
|
|
|
Excellence in prime characteristic |
|
|
105 | (12) |
|
|
|
Motivic zeta functions and infinite cyclic covers |
|
|
117 | (26) |
|
|
|
|
Algebraic fiber spaces over abelian varieties: Around a recent theorem by Cao and Paun |
|
|
143 | (54) |
|
|
|
|
A strongly geometric general residual intersection |
|
|
197 | (14) |
|
|
|
Quadratic solutions of quadratic forms |
|
|
211 | (40) |
|
|
Non-Cohen-Macaulay canonical singularities |
|
|
251 | (10) |
|
|
Full cones swept out by minimal rational curves on irreducible Hermitian symmetric spaces as examples of varieties underlying geometric substructures |
|
|
261 | (26) |
|
|
A boundedness conjecture for minimal log discrepancies on a fixed germ |
|
|
287 | (20) |
|
|
|
The Wahl map of one-nodal curves on K3 surfaces |
|
|
307 | (10) |
|
|
Skoda's ideal generation from vanishing theorem for semipositive Nakano curvature and Cauchy-Schwarz inequality for tensors |
|
|
317 | (24) |
|
|
Hyper-Kahler compactification of the intermediate Jacobian fibration of a cubic fourfold: The twisted case |
|
|
341 | |
|
Nero Budur, KU Leuven, Belgium.
Tommaso de Fernex, University of Utah, Salt Lake City, UT.
Roi Docampo, University of Oklahoma, Norman, OK.
Kevin Tucker, University of Illinois at Chicago, IL.