O bikompaktných totálne nekomutatívnych pologrupách
O pátém Hilbertově problému (existence struktury Lieovy grupy na lokálně euklidovské topologické grupě)
O totálne nekomutatívnych pologrupách
Objects Dual to Subsemigroups of Groups.
Octonionic Cayley spinors and
Attempts to extend our previous work using the octonions to describe fundamental particles lead naturally to the consideration of a particular real, noncompact form of the exceptional Lie group , and of its subgroups. We are therefore led to a description of in terms of octonionic matrices, generalizing previous results in the case. Our treatment naturally includes a description of several important subgroups of , notably , , and (the double cover of) . An interpretation of the actions...
Odd symplectic groups.
Oids, finite sums and the structure of the Stone-Cech compactification of a discrete semigroup.
Old and New on S1(2).
On 3-symmetric Riemannian spaces of solvable type
On a centralizer result of Hunter's (correspondence between Karl Heinrich Hofmann and Robert P. Hunter).
On a Class of KMS States for the Unitary Group U (oo).
On a Class of Topological Groups.
On a class of weakly almost periodic mappings.
On a covering group theorem and its applications.
On a diffeological group realization of certain generalized symmetrizable Kac-Moody Lie algebras.
On a general coarea inequality and applications.
On a Generalised Open-Mapping Theorem
On a generalization of Abelian sequential groups
Let (G,τ) be a Hausdorff Abelian topological group. It is called an s-group (resp. a bs-group) if there is a set S of sequences in G such that τ is the finest Hausdorff (resp. precompact) group topology on G in which every sequence of S converges to zero. Characterizations of Abelian s- and bs-groups are given. If (G,τ) is a maximally almost periodic (MAP) Abelian s-group, then its Pontryagin dual group is a dense -closed subgroup of the compact group , where is the group G with the discrete...
On a Limit Theorem of Measures.
On a matched pair of Lie groups for the -Poincaré in 2-dimensions.