Linear equations in the Stone-Čech compactification of .
Linear maps preserving orbits
Let be a connected complex reductive group where is a finite-dimensional complex vector space. Let and let . Following Raïs we say that the orbit is characteristic for if the identity component of is . If is semisimple, we say that is semi-characteristic for if the identity component of is an extension of by a torus. We classify the -orbits which are not (semi)-characteristic in many cases.
Linear periods.
Linear properties of poly-Fuchsian groups.
Linear right ideal nearrings.
Lipschitz Spaces on Compact Lie Groups.
List of participants
Littlewood-paley decomposition associated with the dunkl operators and paraproduct operators.
Local and nice structures of the groupoid of an equivalence relation
Local boundary data of eigenfunctions on a Riemannian symmetric space.
Local character expansions
Local character expansions and Shalika germs for GL(n).
Local coefficients and normalization of intertwining operators for
Local compactness and local invariance of free products of topological groups
Local eigenvectors for group representations
Local geometry of orbits for an ordinary classical lie supergroup
In this paper we identify a real reductive dual pair of Roger Howe with an Ordinary Classical Lie supergroup. In these terms we describe the semisimple orbits of the dual pair in the symplectic space, a slice through a semisimple element of the symplectic space, an analog of a Cartan subalgebra, the corresponding Weyl group and the corresponding Weyl integration formula.
Local Howe correspondence for groups of similitudes.
Local inverses of Borel homomorphisms and analytic p-ideals.
Local rigidity of discrete groups acting on complex hyperbolic space.
Local semigroups