On Grothendieck's generalized Hodge conjecture for a family of threefolds with trivial canonical bundle.
Osservazioni sui moduli delle superfici cubiche generali
In this Note, using a classical theorem of Sylvester, we find the equations and prove the rationality of an affine open set which is dense in the space of moduli of nonsingular cubic surfaces of the three-dimensional complex projective space.
On osculating cones and the Riemann-Kempf singularity theorem for hyperelliptic curves, trigonal curves, and smooth plane quintics
Curves of genus g lying on a g-dimensional Jacobian variety.
Curves of minimal genus on a general abelian variety
Algebraic cycles on certain Calabi-Yau threefolds.
Nodal Cubic Surfaces and the Rationality of the Moduli Space of Curves of Genus Two.
Osservazioni sullo spazio dei moduli delle curve trigonali
Let be an algebraic projective smooth and trigonal curve of genus . In this paper we define, in a way equivalent to that followed by A. Maroni in [1], an integer , called the species of , which is a birational invariant having the property that and mod(2). In section 1 we prove that for every and every , as before, there are trigonal curves of genus and species . In section 2 we define the space of moduli of trigonal curves of genus and species . We note that is irreducible...
Osservazioni sullo spazio dei moduli delle curve trigonali
Let be an algebraic projective smooth and trigonal curve of genus . In this paper we define, in a way equivalent to that followed by A. Maroni in [1], an integer , called the species of , which is a birational invariant having the property that and mod(2). In section 1 we prove that for every and every , as before, there are trigonal curves of genus and species . In section 2 we define the space of moduli of trigonal curves of genus and species . We note that is irreducible...
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