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Titlebook: Bieberbach Groups and Flat Manifolds; Leonard S. Charlap Textbook 1986 Springer-Verlag New York Inc. 1986 Algebraic structure.Finite.Invar

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楼主: 哪能仁慈
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https://doi.org/10.1007/978-94-007-7500-8n some wonderful results in riemannian geometry which, after a little initial work, come free with the algebraic results on Bieberbach groups. This procedure in which problems in one field, riemannian geometry, are converted to problems in another field, algebra, is very much in the spirit of modern
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Interregionalism across the Atlantic SpaceWe start with an exercise (the first of many).
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Barbara Zambelli,Stefano CiurliWe have defined Bieberbach subgroups of M. as the torsionfree, discrete, uniform ones. We have seen that such a subgroup . contains a free abelian subgroup . ⋂ IR. which is normal, maximal abelian, and of finite index in .. We now define what it means for an abstract group to be Bieberbach.
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James R. Smith,Olivia M. Pereira-SmithThis chapter, as its title indicates, concerns the group Aut(.) of automorphisms of a Bieberbach group .. A general reference is [20]. Much of this chapter is joint work with Han Sah and has never been published before.
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Automorphisms,This chapter, as its title indicates, concerns the group Aut(.) of automorphisms of a Bieberbach group .. A general reference is [20]. Much of this chapter is joint work with Han Sah and has never been published before.
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