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We give a new proof of Gromov's theorem that any finitely generated group of polynomial growth has a finite index nilpotent subgroup.
Topological transformation groups
D. Montgomery and L. Zippin · 1955
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Growth of finitely generated solvable groups
J. Milnor · 1968
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Growth of finitely generated solvable groups and curvature of Riemanniann manifolds
J. A. Wolf · 1968
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Free subgroups in linear groups
J. Tits · 1972
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Groups of polynomial growth and expanding maps
M. Gromov · 1981
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Gromov’s theorem on groups of polynomial growth and elementary logic
L. van den Dries and A. J. Wilkie · 1984
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Isopeŕimet́rie pour les groupes et les variet́eś
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Global existence theorems for harmonic maps to non-locally compact spaces
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The growth of linear groups
Y. Shalom · 1998
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Random walk in random groups
M. Gromov · 2003
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Almost isometric actions, property (T), and local rigidity
D. Fisher and G. Margulis · 2005
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Quasi-isometry invariance of group splittings
P. Papasoglu · 2005
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