Topologically trivial holomorphic vector bundles on infinite-dimensional projective varieties
2004 ◽
Vol 134
(1)
◽
pp. 33-38
Keyword(s):
Let V be an infinite-dimensional locally convex complex space, X a closed subset of P(V) defined by finitely many continuous homogeneous equations and E a holomorphic vector bundle on X with finite rank. Here we show that E is holomorphically trivial if it is topologically trivial and spanned by its global sections and in a few other cases.
Keyword(s):
1976 ◽
Vol 61
◽
pp. 197-202
◽
2015 ◽
Vol 2015
(706)
◽
Keyword(s):
Keyword(s):
1963 ◽
Vol 23
◽
pp. 121-152
◽