Maass Operators and Eisenstein Series.
Macdonald's evaluation conjectures and difference Fourier transform.
Malliavin calculus for stable processes on homogeneous groups
Let be a symmetric semigroup of stable measures on a homogeneous group, with smooth Lévy measure. Applying Malliavin calculus for jump processes we prove that the measures have smooth densities.
Manifolds of nonpositive curvature and their buildings
Maps between Classifying Spaces.
Maps Between Real Classifying Spaces.
Marches aléatoires sur les espaces homogènes
Marches aléatoires sur les espaces homogènes des groupes nilpotents connexes à génération compacte
Markov operators on the solvable Baumslag-Solitar groups.
Martin boundary for homogeneous riemannian manifolds of negative curvature at the bottom of the spectrum.
In this paper we treat noncoercive operators on simply connected homogeneous manifolds of negative curvature.
Maslov indices on the metaplectic group
We use the properties of to construct functions associated with the elements of the lagrangian grassmannian (n) which generalize the Maslov index on Mp(n) defined by J. Leray in his “Lagrangian Analysis”. We deduce from these constructions the identity between and a subset of , equipped with appropriate algebraic and topological structures.
Matched pairs of topological Lie algebras corresponding to Lie bialgebra structures on and
Maticové Lieovy grupy a Lieovy algebry
Matrix canonical realizations of the Lie algebra . I. Basic formulæ and classification
Matrix coefficients and a Weyl correspondence for nilpotent Lie groups.
Matrix coefficients, counting and primes for orbits of geometrically finite groups
Let and for and when for , we obtain an effective archimedean counting result for a discrete orbit of in a homogeneous space where is the trivial group, a symmetric subgroup or a horospherical subgroup. More precisely, we show that for any effectively well-rounded family of compact subsets, there exists such that for an explicit measure on which depends on . We also apply the affine sieve and describe the distribution of almost primes on orbits of in arithmetic settings....
Matrix elements and highest weight Wigner coefficients of
Matrix entries of real representations of the groups and .
Matrix representations for low dimensional Lie algebras.
Matrix valued orthogonal polynomials of Jacobi type: the role of group representation theory
The main purpose of this paper is to present new families of Jacobi type matrix valued orthogonal polynomials obtained from the underlying group and its representations. These polynomials are eigenfunctions of some symmetric second order hypergeometric differential operator with matrix coefficients. The final result holds for arbitrary values of the parameters , but it is derived only for those values that come from the group theoretical setup.