Regulator maps and Iwasawa theory over Zp^2 extensions
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If you have a question about this talk, please contact Tom Fisher.
In the Iwasawa theory of p-adic Galois representations over
the cyclotomic tower, a key role is played by Perrin-Riou’s regulator
or dual exponential map (particularly for non-ordinary Galois
representations). I will describe a generalisation of this map to
Iwasawa theory for certain towers of extensions whose Galois groups
are abelian p-adic Lie groups of dimension 2, and some applications of
this construction to Galois representations arising from modular
forms. This is a joint project with Sarah Zerbes.
This talk is part of the Number Theory Seminar series.
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