On -very ampleness of tensor products of ample line bundles on abelian surfaces
On K1 of curves over global fields.
On K3 surfaces with large Picard number.
On Kähler-Einstein metrics on certain Kahler manifolds with C1 (M) > 0.
On Kodaira energy and adjoint reduction of polarized manifold.
On Kodaira energy and adjoint reduction of polarized threefolds.
On K-spanned embeddings of projectiv manifolds.
On l-adic sheaves on Shimura varieties and their higher direct images in the Baily-Borel compactification.
On Landsberg's criterion for complete intersections.
On large Picard groups and the Hasse Principle for curves and K3 surfaces
On L-functions of elliptic curves and anticyclotomic towers.
On L-functions of elliptic curves and cyclotomic towers.
On limit multiplicities of discrete series representations in spaces of automorphic forms.
On limiting rational curves.
On l-independence of algebraic monodromy groups in compatible systems of representations.
On Linearly Normal Space Curves.
On linearly normal strange curves
Here we prove a numerical bound implying that, except for smooth plane conics in characteristic 2, no complete linear system maps birationally a smooth curve into a projective space with a strange curve as image.
On linked surfaces in .
On log canonical divisors that are log quasi-numerically positive
Let (X Δ) be a four-dimensional log variety that is projective over the field of complex numbers. Assume that (X, Δ) is not Kawamata log terminal (klt) but divisorial log terminal (dlt). First we introduce the notion of “log quasi-numerically positive”, by relaxing that of “numerically positive”. Next we prove that, if the log canonical divisorK X+Δ is log quasi-numerically positive on (X, Δ) then it is semi-ample.
On manifolds homeomorphic to ...P2#8... .