Types for elliptic non-discrete series representations of ,  prime and  a -adic field.

Sanje Mpacko, Guillaume D.

Displaying similar documents to “Types for elliptic non-discrete series representations of $S L_{N} (F)$ , $N$ prime and $F$ a $p$ -adic field.”

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Marko Tadic (1990)

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Stephen Lichtenbaum (1980)

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p-adic L-functions and rational points on elliptic curves with complex multiplication.

Karl Rubin (1992)

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$p$ -adic representations of a local field. (Représentations $p$ -adiques d'un corps local.)

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A comparison of elliptic units in certain prime power conductor cases

Ulrich Schmitt (2015)

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The aim of this paper is to compare two modules of elliptic units, which arise in the study of elliptic curves E over quadratic imaginary fields K with complex multiplication by $_{K}$ , good ordinary reduction above a split prime p and prime power conductor (over K). One of the modules is a special case of those modules of elliptic units studied by K. Rubin in his paper [Invent. Math. 103 (1991)] on the two-variable main conjecture (without p-adic L-functions), and the other module is a smaller...

Representations of U (2,1) over a p-adic field.

Allen Moy (1986)

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K. I. Iordanidis (1971)

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John Coates (1988-1989)

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M. J. Razar (1980)

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A new construction of $p$ -adic $L$ -functions attached to certain elliptic curves with complex multiplication

John L. Boxall (1986)

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In this paper we apply the results of our previous article on the $p$ -adic interpolation of logarithmic derivatives of formal groups to the construction of $p$ -adic $L$ -functions attached to certain elliptic curves with complex multiplication. Our results are primarily concerned with curves with supersingular reduction.

p-adic periods and modular symbols of elliptic curves of prime conductor.

Ehud de Shalit (1995)

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Displaying similar documents to “Types for elliptic non-discrete series representations of S L N ( F ) , N prime and F a p -adic field.”

Displaying similar documents to “Types for elliptic non-discrete series representations of $S L_{N} (F)$ , $N$ prime and $F$ a $p$ -adic field.”