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Normed versus topological groups: Dichotomy and duality

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<strong>Normed</strong> <strong>groups</strong> 147[Kak] S. Kakutani, Über die Metrisation der topologischen Gruppen, Proc.Imp. Acad. Tokyo 12 (1936) 82-84 (also in Selected Papers, Vol. 1, ed.Robert R. Kallman, Birkhäuser, 1986, 60-62).[Kech] A. S. Kechris, Classical descriptive set theory, Graduate Texts in Mathematics156, Springer, 1995.[Kel] J. L. Kelley, General Topology, Van Nostr<strong>and</strong>, 1955.[Kem] J. H. B. Kemperman, A general functional equation, Trans. Amer. Math.Soc. 86 (1957), 28–56.[Kes] H. Kestelman, The convergent sequences belonging to a set, J. LondonMath. Soc. 22 (1947), 130-136.[Klee] V. L. Klee, Invariant metrics in <strong>groups</strong> (solution of a problem of Banach),Proc. Amer. Math. Soc. 3 (1952), 484-487.[Kod] K. Kodaira, Über die Beziehung zwischen den Massen und den Topologienin einer Gruppe, Proc. Phys.-Math. Soc. Japan (3) 23, (1941). 67–119.[Kol] A. Kolmogorov, Zur Normierbarkeit eines allgemeinen topologischen linearenRaumes, Studia Math. 5 (1934), 29-33.[Kom1] Z. Kominek, On the sum <strong>and</strong> difference of two sets in <strong>topological</strong> vectorspaces, Fund. Math. 71 (1971), no. 2, 165–169.[Kom2] Z. Kominek, On the continuity of Q-convex <strong>and</strong> additive functions, Aeq.Math. 23 (1981), 146-150.[Kucz] M. Kuczma, An introduction to the theory of functional equations <strong>and</strong>inequalities. Cauchy’s functional equation <strong>and</strong> Jensen’s inequality, PWN,Warsaw, 1985.[KuVa] K. Kunen <strong>and</strong> J. E. Vaughan, H<strong>and</strong>book of set-theoretic topology, North-Holl<strong>and</strong> Publishing Co., Amsterdam, 1984.[Kur-A] C. Kuratowski, Sur les fonctions représentables analytiquement et lesensembles de première catégorie, Fund. Math. 5 (1924), 75-86.[Kur-B] C. Kuratowski, Sur la propriété de Baire dans les groupes métriques,Studia Math. 4 (1933), 38-40.[Kur-1] K. Kuratowski, Topology, Vol. I., PWN, Warsaw 1966.[Kur-2] K. Kuratowski, Topology, Vol. II., PWN, Warsaw 1968.[Lev] F. Levin, Solutions of equations over <strong>groups</strong>, Bull. Amer. Math. Soc. 68(1962), 603–604.[Levi] S. Levi, On Baire cosmic spaces, General topology <strong>and</strong> its relations tomodern analysis <strong>and</strong> algebra, V (Prague, 1981), 450–454, Sigma Ser.Pure Math., 3, Heldermann, Berlin, 1983.[Low] R. Lowen, Approach spaces. The missing link in the topology-uniformitymetrictriad, Oxford Mathematical Monographs, Oxford UniversityPress, 1997.[Loy] Loy, Richard J. Multilinear mappings <strong>and</strong> Banach algebras. J. LondonMath. Soc. (2) 14 (1976), no. 3, 423–429.[LMZ] J. Lukeš, J. Malý, L. Zajíček, Fine topology methods in real analysis <strong>and</strong>

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