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    Surgery spaces of crystallographic groups

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    LD5655.V856_1982.Y925.pdf (3.445Mb)
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    Date
    1982
    Author
    Yamasaki, Masayuki
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    Abstract
    Let Γ be a crystallographic group acting on the n-dimensional Euclidean space. In this dissertation, the surgery obstruction groups of Γ are computed in terms of certain sheaf homology groups defined by F. Quinn, when Γ has no 2-torsion. The main theorem is : Theorem : If a crystallographic group Γ has no 2-torsion, there is a natural isomorphism a : H*(Rn /Γ; L(p)) → L*-∞(Γ).
    URI
    http://hdl.handle.net/10919/74656
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    • Doctoral Dissertations [14916]

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