Uniform structures and square roots in topological groups. II
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Publication:2545360
DOI10.1007/BF02771561zbMath0214.28501WikidataQ29014322 ScholiaQ29014322MaRDI QIDQ2545360
Publication date: 1970
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
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Cites Work
- Zur Frage der Überdeckbarkeit einer Lieschen Gruppe durch ihre einparametrigen Untergruppen
- On nonlinear projections in Banach spaces
- On the nonexistence of uniform homeomorphisms between \(L^ p\)-spaces
- On a problem of Smirnov
- The theory of differentiation in linear topological spaces
- Topological Groups in Which Multiplication on One Side is Differentiable or Linear.
- Analytical Groups
- Topological groups in which multiplication of one side is differentiable
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