Geodesic
Connectivity of the Stone–Chekhov remainder
Vestnik Moskovskogo universiteta. Matematika, mehanika, no. 2 (2020), pp. 46-48 Cet article a éte moissonné depuis la source Math-Net.Ru

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A criterion and a sufficient condition of connectedness of Stone–Cech remainder of a locally compact space are obtained. Some examples of locally compact spaces with connected Stone–Cech remainder are given. 
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     author = {G. B. Sorin},
     title = {Connectivity of the {Stone{\textendash}Chekhov} remainder},
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     year = {2020},
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     url = {http://geodesic.mathdoc.fr/item/VMUMM_2020_2_a7/}
}
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G. B. Sorin. Connectivity of the Stone–Chekhov remainder. Vestnik Moskovskogo universiteta. Matematika, mehanika, no. 2 (2020), pp. 46-48. http://geodesic.mathdoc.fr/item/VMUMM_2020_2_a7/

[1] Engelking R., Obschaya topologiya, Mir, M., 1986 | MR

[2] Henriksen M., Isbell J. R., “Some properties of compactifications”, Duke Math. J., 25 (1958), 83–106 | DOI | MR

[3] Hatzenbuhler J. P., Mattson D. A., “Stone–Cech remainders of nowhere locally compact spaces”, Acta math. hung., 122 (2009), 29–35 | DOI | MR | Zbl

[4] Rogers J. W. Jr., “On compactifications with continua as remainders”, Fund. Math., 70 (1971), 7–11 | DOI | MR | Zbl