Large scale Sobolev inequalities on metric measure spaces and applications.
Left and right on locally compact groups.
Let G be a locally compact, non-compact group and f a function defined on G; we prove that, if f is uniformly continuous with respect to the left (right) structure on G and with a power integrable with respect to the left (right) Haar measure on G, then f must vanish at infinity. We prove that left and right cannot be mixed.
Lie theory for non-Lie groups.
Lie-projective groups.
Local compactness and local invariance of free products of topological groups
Locally compact F-spaces, sub-stonean spaces and quotients of locally compact groups.
Locally compact subgroups of the spectrum of the measure algebra III.