2026-05-29T23:31:27Zhttps://riuma.uma.es/rest/oai/request

oai:riuma.uma.es:10630/268222026-02-03T12:29:25Zcom_10630_2254col_10630_37959

The lattice of ideals in the Steinberg algebra of a strongly effective groupoid Clark, Lisa Orloff Algebra A topological groupoid is generalization of topological group where the binary operation is only partially defined. Ample groupoids are a special class of topological groupoid that have an especially well behaved topology. To each ample groupoid G and commutative ring R (with 1), we consider the Steinberg R-algebra of G, which has become an important object of study in both ring theory and functional analysis. In this talk, I will present results about the ideal structure of a certain class of Steinberg algebras. In particular, we will take a close look at the lattice of ideals and an innovative approach to studying the join and meet operations. 2023-06-06T10:39:55Z 2023-06-06T10:39:55Z 2023 2023-07-05 conference output https://hdl.handle.net/10630/26822 eng Charla: The lattice of ideals in the Steinberg algebra of a strongly effective groupoid Málaga, España 5 de julio de 2023 open access