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20012005
most citedNumerical trivial foliations, Iitaka Fibrations and the numerical dimension

5 citations · 8 across the 6 of their papers we have counts for

collaborators

11 papers

math.AG20055 cited

Numerical trivial foliations, Iitaka Fibrations and the numerical dimension

Thomas Eckl

Modifying the notion of numerically trivial foliation of a pseudo-effective line bundle L introduced by the author in math.AG/0304312 it can be shown that the leaves of this foliat…

math.AG20053 cited

Seshadri constants via Lelong numbers

Thomas Eckl

One of Demailly's characterizations of Seshadri constants on ample line bundles works with Lelong numbers of certain positive singular hermitian metrics. In this note sections of m…

math.OA2004

A note on invariants of flows induced by Abelian differentials on Riemann surfaces

Thomas Eckl

The real and imaginary part of any Abelian differential on a compact Riemann surface define two flows on the underlying compact orientable surface. Furthermore, these fl…

math.AG2003

A weak Kawamata-Viehweg Vanishing Theorem

Thomas Eckl

Using the techniques of J.-P. Demailly and Th. Peternell in math.AG/0208021 a weak version of Kawamata-Viehweg vanishing is proven for pseudo-effective line bundles on compact Kaeh…

math.AG2003

Numerically trivial foliations

Thomas Eckl

Given a positive singular hermitian metric of a pseudoeffective line bundle on a complex Kaehler manifold, a singular foliation is constructed satisfying certain analytic analogues…

math.AG2002

Line bundles on complex tori and a conjecture of Kodaira

Jean-Pierre Demailly, Thomas Eckl, Thomas Peternell

A famous conjecture attributed to Kodaira asks whether any compact Kaehler manifold can be approximated by projective manifolds. We confirm this conjecture on projectivized direct…