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12. Februar 2011 In der Woche: Avatar-Trailer. I read a quote today, or at least the words that are in front of me right now, that read “The future is unwritten. We are all involved in the writing of the future. We are either making or remaking the story of man’s state on earth. How that story begins and what it will end with is a mystery, but it is one that is within. Will a man be able to dwell.Q:

Convergence of $k$-fold Jacobians of cyclic covers of the projective line

Let $X$ be a smooth curve and $k \in \mathbb{N}$. Let $f: Y \to X$ be a $k$-cyclic cover branched over $k$ distinct points on $X$. The sequence of Jacobians of $f$:
$$
J_Y^k := f_\ast( \Omega_Y^k)
$$
is a coherent sheaf on $X$ which is the $k$-fold product of the Jacobian of the smooth curve $f(Y)$. Furthermore, if the generic fiber is smooth, then $J_Y^k$ can be calculated as the tensor product of $k$ copies of the jacobian of $f(Y)$.
What can be said about the asymptotic behaviour of the sequence of “Jacobians of $Y$” in terms of sections of $J_Y^k$? For example, does the sequence of rank of $J_Y^k$ sublattices $\mathrm{rk}(\Lambda)$, where $\Lambda$ runs through all sublattices of $J_Y^k$, grow when the branch points are taken in “nice” closed subsets of $X$ (e.g. finite sets or 0-dimensional subsets), when $X$ is a complex elliptic curve, and so on?

A:

It is clear from your description that your sequence $\text{rk}\,\Lambda$ of subspaces of $\text{Pic}^0\,Y$ is just a finite product of extensions of $H^0(X,\mathcal O_X)$ by $\mathbf

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