|Title:||Galois-theoretic Characterization of Geometric Isomorphism Classes of Quasi-monodromically Full Hyperbolic Curves with Small Numerical Invariants|
outer Galois action
|Publisher:||Research Institute for Mathematical Sciences, Kyoto University|
|Abstract:||Let l be a prime number. In the present paper, we prove that the geometric isomorphism class of a quasi-l-monodromically full hyperbolic curve with small numerical invariants over a sub-l-adic field is completely determined by the commensurability class of the kernel of the associated pro-l outer Galois action.|
|Appears in Collections:||Research Institute for Mathematical Sciences, preprints|
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