Inverse limits of simplicial complexes
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M. D. Alder (1974)
Compositio Mathematica
Tomás Fernández-Bayort, Antonio Quintero (2010)
Colloquium Mathematicae
Some topological properties of inverse limits of sequences with proper bonding maps are studied. We show that (non-empty) limits of euclidean half-lines are one-ended generalized continua. We also prove the non-existence of a universal object for such limits with respect to closed embeddings. A further result states that limits of end-preserving sequences of euclidean lines are two-ended generalized continua.
B. Madison, J. Stepp (1977/1978)
Semigroup forum
Ajit Iqbal Singh (2011)
Studia Mathematica
Let L¹(G)** be the second dual of the group algebra L¹(G) of a locally compact group G. We study the question of involutions on L¹(G)**. A new class of subamenable groups is introduced which is universal for all groups. There is no involution on L¹(G)** for a subamenable group G.
Rudolf -E. Hoffmann (1977)
Manuscripta mathematica
Błaszczyk, A. (1984)
Proceedings of the 11th Winter School on Abstract Analysis
Sophocles K. Mercourakis, Vassiliadis G. Vassiliadis (2018)
Commentationes Mathematicae Universitatis Carolinae
Let be a bounded countable metric space and a constant, such that , for any pairwise distinct points of . For such metric spaces we prove that they can be isometrically embedded into any Banach space containing an isomorphic copy of .
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