most citedOn the classical main conjecture for imaginary quadratic fields

2 citations · 2 across the 1 of their papers we have counts for

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3 papers

math.NT2011★ 2 cited

On the classical main conjecture for imaginary quadratic fields

Stéphane Viguié

Let p be a prime number which is split in an imaginary quadratic field k. Let \mathfrak{p} be a place of k above p. Let k_\infty be the unique Z_p-extension of k which unramified o…

math.NT2011

Index-modules and applications

Stéphane Viguié

We define the notion of index-module for a couple of A-lattices in a vector space, A being a Dedekind ring. We apply this notion to prove by elementary means that a weak Gras conje…

math.NT2011

Invariants and coinvariants of semilocal units modulo elliptic units

Stéphane Viguié

Let p be a prime number, and let k be an imaginary quadratic field in which p decomposes into two primes \mathfrak{p} and \bar{\mathfrak{p}}. Let k_\infty be the unique Z_p-extensi…