RT Journal Article
T1 Vector bundles on G(1,4) without intermediate cohomology
A1 Arrondo Esteban, Enrique
A1 Graña Otero, Beatriz
AB It is a famous result due to G. Horrocks [Proc. Lond. Math. Soc. (3) 14, 689-713 (1964; Zbl 0126.16801)] that line bundles on a projective space are the only indecomposable vector bundles without intermediate cohomology. This fact generalizes to quadric and grassmannians if we add cohomological conditions. In this paper the case of G(1, 4) is studied completely, and a characterization-classification of vector bundles on it without intermediate cohomology is obtained.
PB Academic Press
SN 0021-8693
YR 1999
FD 1999
LK https://hdl.handle.net/20.500.14352/57170
UL https://hdl.handle.net/20.500.14352/57170
LA eng
NO DGICYT
DS Docta Complutense
RD 9 abr 2025