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Jun 23, 2014 at 22:49 vote accept user40276
May 30, 2014 at 15:28 comment added dhy The splitting basically comes from the theory of Dedekind domains: the function field of an affine curve over an algebraically closed field is a Dedekind domain, and you have such a splitting for any Dedekind domain. The case of a projective curve reduces to the case of an affine curve because the problem is local.
May 30, 2014 at 12:38 comment added user40276 Thanks, this is indeed an answer (not just a comment). Do you know where can I find about this splitting. Does this (the splitting) hold for any algebraic curve over an algebraically closed field? Any references?
May 30, 2014 at 6:05 review First posts
May 30, 2014 at 6:14
May 30, 2014 at 5:47 history answered dhy CC BY-SA 3.0