# Globally Generated Vector Bundle on a Riemann surface

This is a very vague question, in fact not really a question at all more of a search.

I am studying some vector bundle theory on Riemann surfaces and would just like some non-trivial example of globally generated complex vector bundles of rank greater than one.

Does anybody have some examples which arise naturally in complex(& algebraic) geometry or topology?

If $$C \subset \mathbb{P}^n$$ is a projective embedding of a Riemann surface, the normal bundle $$N_{C/\mathbb{P}^n}$$ is globally generated of rank $$n-1$$.