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More on countably compact, locally countable spaces
Israel Journal of Mathematics, 1988Following the paper of the author, \textit{Zs. Nagy} and \textit{W. Weiss} [Period. Math. Hung. 10, 193-206 (1979; Zbl 0418.54019)], a \(T_ 3\) space X is called good (splendid) if it is countably compact, locally countable (and \(\omega\)-fair). \(G(\kappa)\) (resp. \(S(\kappa)\)) denotes the statement that a good (resp. splendid) space X with \(| X| =
Juhász, István +2 more
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The biofilm matrix: multitasking in a shared space
Nature Reviews Microbiology, 2022Hans-Curt Flemming +2 more
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Responsive materials architected in space and time
Nature Reviews Materials, 2022Xiaoxing Xia +2 more
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Cosmology with the Laser Interferometer Space Antenna
Living Reviews in Relativity, 2023Germano Nardini
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An integrated space-to-ground quantum communication network over 4,600 kilometres
Nature, 2021Yu-Ao Chen, Qiang Zhang, Teng-Yun Chen
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Ab Initio Machine Learning in Chemical Compound Space
Chemical Reviews, 2021Bing Huang, O Anatole Von Lilienfeld
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