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• W2895888608 abstract "For a Tychonoff space $X$ and a family $lambda$ of subsets of $X$, we denote by $C_{lambda}(X)$ the $T_1$-space of all real-valued continuous functions on $X$ with the $lambda$ -open topology. A topological space is productively Lindelof if its product with every Lindelof space is Lindelof. A space is indestructibly productively Lindelof if it is productively Lindelof in any extension by countably closed forcing. In this paper, we study indestructibly productively Lindelof and Menger function space $C_{lambda}(X)$." @default.
• W2895888608 created "2018-10-26" @default.
• W2895888608 creator A5034916596 @default.
• W2895888608 date "2018-10-10" @default.
• W2895888608 modified "2023-09-27" @default.
• W2895888608 title "Indestructibly productively Lindelof and Menger function spaces" @default.
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