Bisimple inverse semigroups whose idempotents are an interval
Bisimple locally compact topological inverse semigroups whose maximal subgroups are compact and whose set of idempotents is a real interval are studied in this paper. The structure of such semigroups is shown to be entirely determined by their maximal subgroups in case the semigroups come from a certain subclass which includes the connected ones. The factor semigroups modulo \(\mathcal H\) are completely determined.
scientific article; zbMATH DE number 3844027