Excision for simplicial sheaves on the Stein site and Gromov’s Oka principle (2003)
by
Finnur Lárusson
| Venue: | MR1966772 (2004b:32041), Zbl 1078.32017 |
| Citations: | 8 - 3 self |
BibTeX
@INPROCEEDINGS{Lárusson03excisionfor,
author = {Finnur Lárusson},
title = {Excision for simplicial sheaves on the Stein site and Gromov’s Oka principle},
booktitle = {MR1966772 (2004b:32041), Zbl 1078.32017},
year = {2003}
}
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Abstract
Abstract. A complex manifold X satisfies the Oka-Grauert property if the inclusion O(S, X) ֒ → C(S, X) is a weak equivalence for every Stein manifold S, where the spaces of holomorphic and continuous maps from S to X are given the compact-open topology. Gromov’s Oka principle states that if X has a spray, then it has the Oka-Grauert property. The purpose of this paper is to investigate the Oka-Grauert property using homotopical
