22 citations · 174 across the 30 of their papers we have counts for
34 papers
Vector bundles on blown-up Hopf surfaces
Matei Toma
We show that certain moduli spaces of vector bundles over blown-up primary Hopf surfaces admit no compact components. These are the moduli spaces used by Andrei Teleman in his work…
A note on subvarieties of powers of OT-manifolds
Rahim Moosa, Matei Toma
It is shown that the space of finite-to-finite holomorphic correspondences on an OT-manifold is discrete. When the OT-manifold has no proper infinite complex-analytic subsets, it t…
Positive currents on non-kählerian surfaces, II
Ionut Chiose, Matei Toma
We present some properties of positive closed currents of type on compact non-kählerian surfaces related to our previous study of these objects started in \cite{ChiTo2}.
Hodge-Riemann Relations for Schur Classes in the Linear and Kähler Cases
Julius Ross, Matei Toma
We prove a version of the Hodge-Riemann bilinear relations for Schur polynomials of Kähler forms and for Schur polynomials of positive forms on a complex vector space.
On Hodge-Riemann Cohomology Classes
Julius Ross, Matei Toma
We prove that Schur classes of nef vector bundles are limits of classes that have a property analogous to the Hodge-Riemann bilinear relations. We give a number of applications, in…
Positive currents on non-kählerian surfaces
Ionuţ Chiose, Matei Toma
We propose a classification of non-kählerian surfaces from a dynamical point of view and show how the known non-kählerian surfaces fit into it.