Motivated by the Langlands program in representation theory, number theory, and geometry,
the theory of representations of a reductive p-adic group, originally in complex vector …

For a classical group over a non-archimedean local field of odd residual characteristic p, we
construct all cuspidal representations over an arbitrary algebraically closed field of …

Motivated by the Langlands program in representation theory, number theory and geometry,
the theory of representations of a reductive $ p $-adic group over a coefficient ring different …

For an inner form $\mathrm {G} $ of a general linear group or classical group over a non-
archimedean local field of odd residue characteristic, we decompose the category of smooth …

Let F/Fo be a quadratic extension of non-archimedean local fields of odd residual
characteristic, set G= GLn (F), Go= GLn (Fo) and let l be a prime number different from the …

Modular Representation Theory of Finite and p-Adic Groups : ℓ-MODULAR
REPRESENTATIONS OF ρ-ADIC GROUPS (ℓ≠ρ) Page 1 l-MODULAR …

" An Explicit Local Langlands Conjecture for the Unitary Group The Langlands program has
been around since it was originally proposed in the 1970's, with far reaching goals of …

Let $ E/F $ be a quadratic extension of non-archimedean local fields, and let $\ell $ be a
prime number different from the residual characteristic of $ F $. For a complex cuspidal …

The representation theory of reductive p-adic groups with coefficients in the field of complex
numbers has been developed since the 1960's (see Cartier's introduction [11]). It has …