On the theta lift from SO2n+1 to ...n.
On the topological structure of a monoid on a manifold with boundary.
On the Torelli problem of Abelian complex Lie groups.
On the two natural products in a Stone-Cech compactification .
On the Type of a Discrete Crossed Product.
On the uniqueness of the -dimensional supertorus associated to a nontrivial representation of its underlying 2-torus, and having nontrivial odd brackets.
On the uniqueness of uniform norms and C*-norms
We prove that a semisimple, commutative Banach algebra has either exactly one uniform norm or infinitely many uniform norms; this answers a question asked by S. J. Bhatt and H. V. Dedania [Studia Math. 160 (2004)]. A similar result is proved for C*-norms on *-semisimple, commutative Banach *-algebras. These properties are preserved if the identity is adjoined. We also show that a commutative Beurling *-algebra L¹(G,ω) has exactly one uniform norm if and only if it has exactly one C*-norm; this is...
On the unitarizability of derived functor modules.
On the unitary dual of some classical Lie groups
On the unitary dual of the classical Lie groups II. Representations of inside the dominant Weyl Chamber
On the verbal width of finitely generated pro- groups.
On the volume of unit vector fields on a compact semisimple Lie group.
On the Wiener-Eberlein theorem
On the ΄΄Fragmentation΄΄ of Certain Pseydocompact Groups
On top spaces.
On topological groups with a small base and metrizability
A (Hausdorff) topological group is said to have a -base if it admits a base of neighbourhoods of the unit, , such that whenever β ≤ α for all . The class of all metrizable topological groups is a proper subclass of the class of all topological groups having a -base. We prove that a topological group is metrizable iff it is Fréchet-Urysohn and has a -base. We also show that any precompact set in a topological group is metrizable, and hence G is strictly angelic. We deduce from this result...
On topological Tits buildings and their classification
On topologies of free groups
On totally non-commutative convergence groupoids
On Tunnell’s formula for characters of