# name
Ulrich bundles and varieties of wild representation type

# metadata.dc.contributor.other[].value
Universitat de Barcelona. Departament d'Àlgebra i Geometria

# metadata.dc.description.abstract[].value
[eng] The subject of this thesis lies at the junction of mainly three topics: construction of large families of Arithmetically Cohen-Macaulay indecomposable vector bundles on a given projective variety X, the shape (i.e, the graded Betti numbers) of the minimal free resolution of a general set of points onX and the (ir)reducibility of the Hilbert scheme Hilbs(X) of zero-dimensional subschemes Z (belongs) X of length s. (Fore more details see the Full Summary enclosed as a complementary file)

# metadata.dc.source[].value
Tesis Doctorals - Departament - Algebra i Geometria

# metadata.dc.title[].value
Ulrich bundles and varieties of wild representation type