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Apr
10
accepted Is the space of smooth sections of a vector bundle finitely generated as a $C^\infty$-module?
Apr
10
comment Is the space of smooth sections of a vector bundle finitely generated as a $C^\infty$-module?
@EricO.Korman: Actually I would be already be satisfied to see an example of a series of vector bundles on manifolds with constant rank but unbounded size of minimal $C^\infty$-generating set.
Apr
10
reviewed Approve suggested edit on Show the ideal $I=(x^{2}-y,z-1)$ is prime in $K[x,y,z]$
Apr
10
comment Is the space of smooth sections of a vector bundle finitely generated as a $C^\infty$-module?
Thank you for the link. Unfortunately, this yields an affirmative answer only in the case that M is compact.
Apr
10
asked Is the space of smooth sections of a vector bundle finitely generated as a $C^\infty$-module?