We show that under some assumptions on the monodromy group some combinations of
higher Chern classes of a flat vector bundle are torsion in the Chow group. Similar results …

1. Introduction. In this paper we construct Stiefel-Whitney and Euler classes in Chow
cohomology for algebraic vector bundles with nondegenerate quadratic form. These classes …

This is a continuation of our earlier works,[Bi2],[Bi3], where we studied various properties of
parabolic bundles (both on curves and on higher dimensional varieties). Parabolic bundles …

Holomorphic vector bundles on non-algebraic tori of dimension 2 Page 1 manuscripta math.
126, 143–166 (2008) © Springer-Verlag 2008 Koichi Kurihara · Kota Yoshioka Holomorphic …

AMPLE AND SPANNED VECTOR BUNDLES OF TOP CHERN NUMBER TWO ON SMOOTH
PROJECTIVE VARIETIES 1. Introduction We work over an algebrai Page 1 PROCEEDINGS …

In this paper, we prove a generalization of Reznikov's theorem which says that the Chern-
Simons classes and in particular the Deligne Chern classes (in degrees $> 1$) are torsion …

Full article: A Construction of Chern Classes of Parabolic Vector Bundles Skip to Main Content
Taylor and Francis Online homepage Taylor and Francis Online homepage Log in | Register …

ŠܹÈÐ Ò ¹ÁÒ×Ø ØÙØ Page 1 ŠܹÈÐ Ò ¹ÁÒ×Ø ØÙØ für Mathematik in den
Naturwissenschaften Leipzig Complex vector bundles with a given top Chern class by Hông Vân …

A criterion for flatness of Hodge bundles over curves and geometric applications Page 1 Math.
Ann. 268, 1-19 (1984) Am 9 Springer-Verlag 1984 A Criterion for Flatness of Hodge Bundles …

In this note we consider the problem of understanding when the normal bundle of a
projective variety has a twist that makes it an Ulrich vector bundle. Recall that if X⊆ PN is a …