Results 231 to 240 of about 17,204 (266)
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c-compactness in locally compact groups and paratopological groups
Acta Mathematica Hungarica, 2017A \textit{paratopological group} is a pair \((G,\mathbb T)\) where \(G\) is a group and \(\mathbb T\) a topology on it such that the multiplication is continuous, see \textit{N. Bourbaki} [General Topology, Part 1, Addison-Wesley Publ. Comp. (1966; Zbl 0301.54001)]. In the paper Hausdorff \textit{c-compact} paratopological groups are studied.
Juárez-Anguiano, H., Sánchez, I.
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Locally compact (2, 2)‐transformation groups
Mathematische Nachrichten, 2010AbstractWe determine all locally compact imprimitive transformation groups acting sharply 2‐transitively on a non‐totally disconnected quotient space of blocks inducing on any block a sharply 2‐transitive group and satisfying the following condition: if Δ1, Δ2 are two distinct blocks and Pi, Qi ∈ Δi (i = 1, 2), then there is just one element in the ...
di Bartolo, Alfonso +2 more
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Compactness properties of locally compact groups
Transformation Groups, 1997For a discrete group \(\Gamma\) and an integer \(n\), finiteness properties \(FP_n\) and \(F_n\) are considered. They are defined as follows: \(\Gamma\) is of type \(FP_n\) if there is a projective resolution of \(\mathbb{Z} \Gamma\) over the trivial \(\mathbb{Z} \Gamma\)-module \(\mathbb{Z}\) with finitely generated modules in dimension \(\leq n\). \(\
Abels, Herbert, Tiemeyer, A.
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Locally Compact Abelian Groups
1985Section 1 constructs Haar measure on a locally compact group G, by a method of H. Cartan. Certain least upper bounds must be proved to exist in order to make the classical proof constructive; this adds length to the classical treatment. In Section 2 convolution is defined and the group algebra is studied.
Errett Bishop, Douglas Bridges
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Cancer statistics for adolescents and young adults, 2020
Ca-A Cancer Journal for Clinicians, 2020Kimberly D Miller +2 more
exaly
Social determinants of health and US cancer screening interventions: A systematic review
Ca-A Cancer Journal for Clinicians, 2023Ariella R Korn
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