Quasi-uniform convergence topologies on function spaces- Revisited

[EN] Let X and Y be topological space and F(X,Y) the set of all functions from X into Y. We study various quasi-uniform convergence topologies U_{A} (A⊆P(X)) on F(X,Y) and their comparison in the setting of Y a quasi-uniform space. Further, we study U_{A}-closedness and right K-completeness properties of certain subspaces of generalized continuous functions in F(X,Y) in the case of Y a locally symmetric quasi-uniform space or a locally uniform space.Alqurash, WK.; Khan, LA. (2017). Quasi-uniform convergence topologies on function spaces- Revisited. Applied General Topology. 18(2):301-316. doi:10.4995/agt.2017.704830131618