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- W4246996920 abstract "We consider the following question. When is there a compactification ${G_0}$ of a locally compact group G (recall that a compact group ${G_0}$ is a compactification of G if there is a continuous homomorphism $phi :G to {G_0}$ so that $phi (G)$ is dense in G) with continuous homomorphism $phi :G to {G_0}$ with the property that ${ {g_nu }}$ is uniformly distributed in G if and only if ${ phi ({g_nu })}$ is uniformly distributed in ${G_0}$? Such a compactification ${G_0}$ is called a D-compactification of G. We obtain a solution to this problem and thereby generalize to locally compact groups some results of Berg, Rajagopalan, and Rubel concerning D-compactifications of locally compact abelian groups." @default.
- W4246996920 created "2022-05-12" @default.
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- W4246996920 date "1974-02-01" @default.
- W4246996920 modified "2023-10-18" @default.
- W4246996920 title "Uniformly Distributed Sequences in Locally Compact Groups. II" @default.
- W4246996920 doi "https://doi.org/10.2307/1996772" @default.
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