Uniform free topological groups and Samuel compactifications
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Publication:1157416
DOI10.1016/0166-8641(82)90009-8zbMath0471.22001OpenAlexW1997161885MaRDI QIDQ1157416
Publication date: 1982
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0166-8641(82)90009-8
Structure of general topological groups (22A05) Compactness (54D30) Uniform structures and generalizations (54E15)
Related Items (18)
Universal arrows to forgetful functors from categories of topological algebra ⋮ Embeddings of biuniform spaces into topological groups ⋮ Algebraic objects generated by topological structure ⋮ On group uniformities on the square of a space and extending pseudometrics ⋮ On group uniformities on square of a space and extending pseudometrics II ⋮ Free quasitopological groups ⋮ Local invariance of free topological groups ⋮ Imbeddings into topological groups preserving dimensions ⋮ The Dieudonné \(\tau\)-complete spaces and free topological groups of uniform spaces ⋮ Zero-dimensional groups and factorization of homomorphisms with respect to weight and dimension ⋮ Balanced and functionally balanced \(P\)-groups ⋮ On applying uniform structures to study of free topological algebras ⋮ Weakly complete free topological groups ⋮ How Topological are Topological Groups? ⋮ Sequential completeness of quotient groups ⋮ Characterizations of a metrizable space \(X\) such that every \(A_ n(X)\) is a \(k\)-space ⋮ On topologies of free groups ⋮ Local compactness in free topological groups
Cites Work
- The completion of a topological group
- Embedding the Free Group F(X) into F(βX)
- Applications of the Stone-Cech Compactification to Free Topological Groups
- On constructive functions
- Free Topological Groups and the Projective Dimension of a Locally Compact Abelian Group
- On universal mappings and free topological groups
- Ultrafilters and Compactification of Uniform Spaces
- Free topological groups and infinite direct product topological groups
- Note on free topological groups
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