On joint continuity in semigroups on compact manifolds with boundary.
On -sequences
On Kazhdan's property (T) and Kazhdan constants associated to a Laplacian for SL(3,R).
On Kazhdan's property (T) for Sp(k).
On Kirillov's character formula.
On Kirillov's conjecture for archimedean fields
On LCA groups each of whose characters is ultimately measurable
On Levi subgroups and the Levi decomposition for groups definable in o-minimal structures
We study analogues of the notions from Lie theory of Levi subgroup and Levi decomposition, in the case of groups G definable in an o-minimal expansion of a real closed field. With a rather strong definition of ind-definable semisimple subgroup, we prove that G has a unique maximal ind-definable semisimple subgroup S, up to conjugacy, and that G = R· S where R is the solvable radical of G. We also prove that any semisimple subalgebra of the Lie algebra of G corresponds to a unique ind-definable semisimple...
On L-functions for GSp(4) X GL(2) and their special values.
On Lie algebra decompositions, related to spherical homogeneous spaces.
On Lie algebroid actions and morphisms
On Lie groups in varieties of topological groups
On Lie semiheaps and ternary principal bundles
We introduce the notion of a Lie semiheap as a smooth manifold equipped with a para-associative ternary product. For a particular class of Lie semiheaps we establish the existence of left-invariant vector fields. Furthermore, we show how such manifolds are related to Lie groups and establish the analogue of principal bundles in this ternary setting. In particular, we generalise the well-known ‘heapification’ functor to the ambience of Lie groups and principal bundles.
On lifting from classical groups to
On limit multiplicities of discrete series representations in spaces of automorphic forms.
On l-independence of algebraic monodromy groups in compatible systems of representations.
On Local Central Lacunary Sets for Compact Lie Groups.
On local Whittaker models for the Jacobi group of degree one.
On locally compact abelian groups which are topologically pure in their Bohr compactifications
On Locally Symmetrie Homogeneous Domains of Completely Reducible Linear Lie Groups.