Abstract

A topological space $X$ is called productively Lindelöf if $X\times Y$ is Lindelöf for every Lindelöf space $Y$. We study with remainders and investigate topological spaces with productively Lindelöf remainders.

DOI

10.3906/mat-1704-104

Keywords

Remainder, compactification, productively Lindelöf, of countable type, topological group, Čech complete, Ohio complete, continuum hypothesis

First Page

1738

Last Page

1746

Recommended Citation

TOKGÖZ, S (2018). The productively Lindelöf property in the remainders of topological spaces. Turkish Journal of Mathematics 42 (4): 1738-1746. https://doi.org/10.3906/mat-1704-104

Download