Surjectivity of $p$-adic regulator on $K_2$ of Tate curves

Mathematics – Number Theory

Scientific paper

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Scientific paper

10.1007/s00222-005-0494-4

I prove the surjectivity of the $p$-adic regulator from Quillen's $K_2$ of
Tate curve to the $p$-adic etale cohomology group when the base field is
contained in a cyclotomic extension of $Q_p$. This implies the finiteness of
torsion part of $K_1$ of Tate curves thanks to Suslin's exact sequence.

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