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Normed versus topological groups: Dichotomy and duality

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148 N. H. Bingham <strong>and</strong> A. J. Ostaszewskipotential theory, Lecture Notes in Mathematics 1189, Springer, 1986.[Lyn1] R. C. Lyndon, Equations in free <strong>groups</strong>. Trans. Amer. Math. Soc. 96(1960), 445–457.[Lyn2] R. C. Lyndon, Length functions in <strong>groups</strong>, Math. Sc<strong>and</strong>. 12 (1963), 209–234[LynSch] R. C. Lyndon <strong>and</strong> P. E. Schupp, Combinatorial Group Theory, Springer-Verlag, Berlin, 1977.[Mar] N.F.G. Martin, A topology for certain measure spaces, Trans. Amer.Math. Soc. 112 (1964), 1–18.[McCN] R. A. McCoy, I. Ntantu, Topological properties of spaces of continuousfunctions, Lecture Notes in Mathematics, 1315. Springer-Verlag, Berlin,1988.[McC] M. McCrudden, The embedding problem for probabilities on locally compact<strong>groups</strong>, Probability measures on <strong>groups</strong>: recent directions <strong>and</strong> trends(ed. S.G. Dani <strong>and</strong> P. Graczyk), 331–363, Tata Inst. Fund. Res., Mumbai,2006.[McSh] E. J. McShane, Images of sets satisfying the condition of Baire, Ann.Math. 51.2 (1950), 380-386.[MeSh] M.S. Meerschaert <strong>and</strong> H.-P. Scheffler, Limit distributions for sums ofindependent r<strong>and</strong>om vectors: Heavy tails in theory <strong>and</strong> Practice, Wiley,2001.[Meh] M.R. Mehdi, On convex functions, J. London Math. Soc. 39 (1964), 321-326.[Michael] E. Michael, Almost complete spaces, hypercomplete spaces <strong>and</strong> relatedmapping theorems, Topology Appl. 41.1 (1991), 113–130.[Michal1] A. D. Michal, Differentials of functions with arguments <strong>and</strong> values in<strong>topological</strong> abelian <strong>groups</strong>. Proc. Nat. Acad. Sci. U. S. A. 26 (1940),356–359.[Michal2] A. D. Michal, Functional analysis in <strong>topological</strong> group spaces, Math.Mag. 21 (1947), 80–90.[Mil]J. Milnor, A note on curvature <strong>and</strong> fundamental group. J. DifferentialGeometry 2 (1968), 1–7.[Mont0] D. Montgomery, Nonseparable metric spaces, Fund. Math.25 (1935), 527-534.[Mon1] D. Montgomery, Continuity in <strong>topological</strong> <strong>groups</strong>, Bull. Amer. Math.Soc. 42 (1936), 879-882.[Mon2] D. Montgomery, Locally homogeneous spaces, Ann. of Math. (2) 52(1950), 261–271.[Mue] B. J. Mueller, Three results for locally compact <strong>groups</strong> connected withthe Haar measure density theorem, Proc. Amer. Math. Soc. 16.6 (1965),1414-1416.[Na] L. Nachbin, The Haar integral, Van Nostr<strong>and</strong>, 1965.[NSW] A. Nagel, E. M. Stein, S. Wainger, Balls <strong>and</strong> metrics defined by vector

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