The PIMS Postdoctoral Fellow Seminar: Eugene Bilokopytov

Order convergence on a partially ordered set is a topological-like structure induced by the order, which usually fails to be an "actual" topology. However, on Boolean algebras and vector lattices this convergence satisfies the definition of a so-called convergence space. In this talk I will explain the motivation behind the concept of order convergence and provide several results of the type indicated in the tile.