Mixed models for reductive dual pairs and Siegel domains for Hermitian symmetric spaces.
Mixing of all orders of Lie groups actions.
Mixing of all orders of Lie groups actions (Erratum).
Möbius inversion for the Bruhat ordering on a Weyl group
Modèles de Whittaker dute;générés pour des groupes p-adiques.
Models for quadratic algebras associated with second order superintegrable systems in 2D.
Models of quadratic algebras generated by superintegrable systems in 2D.
Models of representations of some classical supergroups.
Modular embeddings and rigidity for Fuchsian groups
We prove a rigidity theorem for semiarithmetic Fuchsian groups: If Γ₁, Γ₂ are two semiarithmetic lattices in PSL(2,ℝ ) virtually admitting modular embeddings, and f: Γ₁ → Γ₂ is a group isomorphism that respects the notion of congruence subgroups, then f is induced by an inner automorphism of PGL(2,ℝ ).
Modularity of the Rankin-Selberg -series, and multiplicity one for .
Moduli spaces of local systems and higher Teichmüller theory
Let G be a split semisimple algebraic group over Q with trivial center. Let S be a compact oriented surface, with or without boundary. We define positive representations of the fundamental group of S to G(R), construct explicitly all positive representations, and prove that they are faithful, discrete, and positive hyperbolic; the moduli space of positive representations is a topologically trivial open domain in the space of all representations. When S have holes, we defined two moduli spaces closely...
Moment sets and the unitary dual of a nilpotent Lie group.
Monodromy of hypergeometric functions and non-lattice integral monodromy
Monstrous moonshine and monstrous Lie superalgebras.
Moore-Penrose inverse, parabolic subgroups, and Jordan pairs.
More about embeddings of almost homogeneous Heisenberg groups.
More on cancellative semigroups on manifolds.
Multicontact vector fields on Hessenberg manifolds.
Multiplicateurs de Mikhlin pour une classe particulière de groupes non-unimodulaires
On montre, pour une classe particulière de groupes non-unimodulaires , où est un groupe de Lie stratifié et où l’action de est définie par les dilatations naturelles de , et pour les sous-laplaciens invariants à gauche correspondants , que toute fonction possédant un support compact dans définit un opérateur borné sur les espaces de Lebesgue associés à la mesure de Haar invariante à droite sur , .
Multiplicities of compact lie group representations via Berezin quantization