L-invariants for cohomological representations of PGL(2) over arbitrary number fields
Forum of Mathematics, SigmaLet $\pi $ be a cuspidal, cohomological automorphic representation of an inner form G of $\operatorname {{PGL}}_2$ over a number field F of arbitrary signature. Further, let $\mathfrak {p}$ be a prime of F such that G is split at
Lennart Gehrmann, Maria Rosaria Pati
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Res Number Theory, 2021 Berger T, Klosin K.
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Recovering modular forms and representations from tensor and symmetric powers
, 2004 We consider the problem of determining the relationship between two representations knowing that some tensor or symmetric power of the original represetations coincide.
Rajan, C. S.
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Construction of some families of 2-dimensional crystalline representations
, 2003 We construct explicitly some analytic families of etale (phi,Gamma)-modules, which give rise to analytic families of 2-dimensional crystalline representations.
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On Fermat's equation over some quadratic imaginary number fields. [PDF]
Res Number Theory, 2018 Ţurcaş GC.
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ON $I$-CAUCHY SEQUENCES IN $p$-ADIC LINEAR $2$-NORMED SPACES
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Tate conjecture for some abelian surfaces over totally real or CM number fields
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Tate conjecture for a product of a Shimura curve and a Picard modular surface
, 2013 Cristian Virdol
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Tate conjecture for twisted Siegel modular threefolds
, 2011 Cristian Virdol
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