Square integrability of group representations on homogeneous spaces. II. Coherent and quasi-coherent states. The case of the Poincaré group
Square integrability of group representations on homogeneous spaces. I. Reproducing triples and frames
Square Integrable Automorphic Forms and Cohomology of Arithmetic Quotients of SU (p,q).
Square-integrability of tensor products.
Square-integrable representations mod of unipotent groups
Stability in level 0, for the odd orthogonal -adic groups. (Stabilité en niveau 0, pour les groupes orthogonaux impairs -adiques.)
Stability of gamma factors for SO (2n + 1).
Stability of mappings with bounded distortion in the Sobolev norm on the John domains of Heisenberg groups.
Stability of mappings with bounded distortion on a Heisenberg group.
Stabilizers of lattices in Lie groups.
Stable base change C / R of certain derived functor modules.
Stable semi-groups of measures as commutative approximate identities on non-graded homogeneous groups.
Stable Trace Formula: Elliptic Singular Terms.
Standard domino tableaux and asymptotic Hecke algebras
Stein extensions of Riemann symmetric spaces and some generalization.
Stein Quotients of Connected Complex Lie Groups.
Stratonovich-Weyl correspondence for discrete series representations
Let be a Hermitian symmetric space of the noncompact type and let be a discrete series representation of holomorphically induced from a unitary character of . Following an idea of Figueroa, Gracia-Bondìa and Vàrilly, we construct a Stratonovich-Weyl correspondence for the triple by a suitable modification of the Berezin calculus on . We extend the corresponding Berezin transform to a class of functions on which contains the Berezin symbol of for in the Lie algebra of . This allows...
Stratonovich-Weyl correspondence for the Jacobi group
We construct and study a Stratonovich-Weyl correspondence for the holomorphic representations of the Jacobi group.
Strichartz inequalities for the Schrödinger equation with the full Laplacian on the Heisenberg group
We prove Strichartz inequalities for the solution of the Schrödinger equation related to the full Laplacian on the Heisenberg group. A key point consists in estimating the decay in time of the norm of the free solution; this requires a careful analysis due also to the non-homogeneous nature of the full Laplacian.
Strict measure rigidity for unipotent subgroups of solvable groups.