Let X P6 be a general, smooth complex degree 3 hypersurface (cubic fivefold) and F(X) = the variety of planes in X. We prove that F(X) is a smooth and irreducible surface (... ), and that: The Abel-Jacobi morphism is an isomorphism.
The Abel-Jacobi isomorphism for the cubic fivefold.
COLLINO, Alberto
1986-01-01
Abstract
Let X P6 be a general, smooth complex degree 3 hypersurface (cubic fivefold) and F(X) = the variety of planes in X. We prove that F(X) is a smooth and irreducible surface (... ), and that: The Abel-Jacobi morphism is an isomorphism.File in questo prodotto:
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