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An analytic proof of the stable reduction theorem
Jian Song1, Jacob Sturm2, Xiaowei Wang2
1Department of Mathematics, Rutgers University, Piscataway, NJ 08854 USA.
Abstract:
The stable reduction theorem says that a family of curves of genus over a punctured curve can be uniquely completed (after possible base change) by inserting certain stable curves at the punctures. We give a new this result for curves defined over , using the Kähler-Einstein metrics on the fibers to obtain the limiting stable curves at the punctures.
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