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Boolean Partition AlgebrasVan Name, Joseph Anthony 01 January 2013 (has links)
A Boolean partition algebra is a pair $(B,F)$ where $B$ is a Boolean
algebra and $F$ is a filter on the semilattice of partitions of $B$ where $\bigcup F=B\setminus\{0\}$. In this dissertation, we shall investigate the algebraic theory of Boolean partition algebras and their connection with uniform spaces. In particular, we shall show that the category of complete non-Archimedean uniform spaces
is equivalent to a subcategory of the category of Boolean partition algebras, and notions such as supercompleteness
of non-Archimedean uniform spaces can be formulated in terms of Boolean partition algebras.
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Extremely Amenable Groups and Banach RepresentationsRonquillo Rivera, Javier Alfredo 11 July 2018 (has links)
No description available.
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When graph meets diagonal: an approximative access to fixed point theory / Wenn der Graph auf die Diagonale trifft: ein approximativer Zugang zur FixpunkttheorieOkon, Thomas 25 August 2001 (has links) (PDF)
The thesis deals with a general access to topological transversality in uniform spaces. / Die Arbeit behandelt einen allgemeinen Zugang zur Topologischen Transversalität in uniformen Räumen.
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When graph meets diagonal: an approximative access to fixed point theoryOkon, Thomas 30 August 2001 (has links)
The thesis deals with a general access to topological transversality in uniform spaces. / Die Arbeit behandelt einen allgemeinen Zugang zur Topologischen Transversalität in uniformen Räumen.
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