Liaison, Schottky Problem and Invariant Theory: Remembering Federico Gaeta - Brossura
Libro 103 di 170: Progress in Mathematics
Sinossi
Federico Gaeta, among the last classics (Ignacio Sols).- Federico Gaeta and his Italian heritage (Ciro Ciliberto).- Gaetas's work on Liaison Theory: an appreciation (Rosa M. Miró-Roig).- Symmetric ladders and G-biliaison (Elisa Gorla).- Linkage invariants and the Hilbert scheme of codimension 2 subscheme in P{n+2} (Jan O. Kleppe).- Minimal links and a result of Gaeta (Juan Migliore and Uwe Nagel).- On the existence of maximal rank curves with prescribed Hartshorne-Rao module (Silvio Greco and Rosa María Miró-Roig).- Doubling rational normal curves (Roberto Notari, Ignacio Ojeda and Maria Luisa Spreafico).- Survey on the Schottky Problem (Esteban Gómez González and José María Muñoz Porras).- Abelian solutions on soliton equations and geometry of abelian varieties (I. Krichever and T. Shiota).- A special case of the \Gamma_{00} Conjecture (Samuel Grushevsky).- His ten last years (María Emilia Alonso).- Covariants vanishing on totally decomposable forms (Emmanuel Briand).- Symmetric functions and secant spaces of rational normal curves (Federico Gaeta, revised by Laureano González Vega).- Articles published by Federico Gaeta.
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