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- W4300488503 abstract "Let G be a profinite group which is topologically finitely generated, p a prime number and d an integer. We show that the functor from rigid analytic spaces over Q_p to sets, which associates to a rigid space Y the set of continuous d-dimensional pseudocharacters G -> O(Y), is representable by a quasi-Stein rigid analytic space X, and we study its general properties. Our main tool is a theory of determinants extending the one of pseudocharacters but which works over an arbitrary base ring; an independent aim of this paper is to expose the main facts of this theory. The moduli space X is constructed as the generic fiber of the moduli formal scheme of continuous formal determinants on G of dimension d. As an application to number theory, this provides a framework to study the generic fibers of pseudodeformation rings (e.g. of Galois representations), especially in the residually reducible case, and including when p <= d." @default.
- W4300488503 created "2022-10-03" @default.
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- W4300488503 date "2008-09-02" @default.
- W4300488503 modified "2023-09-28" @default.
- W4300488503 title "The p-adic analytic space of pseudocharacters of a profinite group and pseudorepresentations over arbitrary rings" @default.
- W4300488503 doi "https://doi.org/10.48550/arxiv.0809.0415" @default.
- W4300488503 hasPublicationYear "2008" @default.
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