For a class of superattracting germs in C^2, the super-stable set W is a uniformly laminar Cantor bouquet of analytic curves, represented by integrating over curves parameterized by a non-Archimedean invariant measure.
On the dynamics near infinity of some polynomial mappings in C ^2
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Polynomial skew products with small relative degree
For a class of superattracting germs in C^2, the super-stable set W is a uniformly laminar Cantor bouquet of analytic curves, represented by integrating over curves parameterized by a non-Archimedean invariant measure.