The indecomposable components of the tangent bundle of the punctual Hilbert scheme of a smooth projective surface are described, proving a conjecture on classifying their products and determining when products of symmetric powers are isomorphic.
Automorphisms of the Hilbert schemes ofnpoints of a rational surface and the anticanonical Iitaka dimension
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Tangent bundle of punctual Hilbert scheme and distinguishing products of varieties
The indecomposable components of the tangent bundle of the punctual Hilbert scheme of a smooth projective surface are described, proving a conjecture on classifying their products and determining when products of symmetric powers are isomorphic.