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Stevens, p-adic L-functions and p-adic periods of modular forms , Invent. Hida, Iwasawa modules attached to congruences of cusp forms
This deformation ring ought to be isomorphic to a certain ring generated by Hecke operators, whose tangent space can be related to the modular degree, at least if we assume that it is
In view of the above remarks it seems that if one would like to produce examples of elliptic curves with large p -Selmer groups, and an irreducible representation of the Galois group
We prove that the Hausdorff dimension of the set of badly approximable systems of m linear forms in n variables over the field of Laurent series with coefficients from a finite field
In this paper, we use Baker’s method, based on linear forms of logarithms, to solve a family of Thue equations associated with a family of number fields of degree 3.. The name is
Aside the exponential function, this way was mainly used by Skolem [12] to get results on the irrationality of certain numbers3. We take the method of Hermite in the form as it
Young subgroups, Spherical functions, Finite symmetric spaces, Ramanujan graphs, Symmetric groups, Representations, Characters, Spectral graph theory, Gelfand pair.. AMS
The Schur multiplier of the direct product of two finite groups is equal to the direct product of the Schur multipliers of the two factors plus the tensor product of the
