Bloch's conjecture revisited
| dc.creator | Barbieri-Viale, L. | |
| dc.creator | Srinivas, V. | |
| dc.date | 1995-03-16 | |
| dc.date.accessioned | 2026-07-07T09:06:24Z | |
| dc.date.available | 2026-07-07T09:06:24Z | |
| dc.description | Let $X$ be a non-singular projective complex surface. We can show that Bloch's conjecture (i.e., that if $p_g=0$ then the Albanese kernel vanishes) is equivalent to the following statement: If $p_g(X)=0$ then for any given Zariski open $U\subset X$ and $ω\in H^2(U,{\bf C})$ there is a smaller Zariski open $V\subset U$ such that $$ω\mid_V =ω'+ζ$$ where $ω'\in F^2H^2(V,{\bf C})$ and $ζ$ is integral. | |
| dc.description | 4 pages, LaTeX | |
| dc.identifier | https://arxiv.org/abs/alg-geom/9503008 | |
| dc.identifier | http://arxiv.org/abs/alg-geom/9503008 | |
| dc.identifier | C.R.Acad.Sci.Paris 321 (1995), 211-214 | |
| dc.identifier.uri | http://salesiana.dossiersoluciones.com/handle/123456789/149992 | |
| dc.subject | Algebraic Geometry | |
| dc.title | Bloch's conjecture revisited | |
| dc.type | text |