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The Hermitian classgroup

Part II

Part of the Lecture Notes in Mathematics book series (LNM,volume 882)

Keywords

  • Hermitian Form
  • Hermitian Structure
  • Grothendieck Group
  • Symmetric Element
  • Quadratic Lattice

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Literature

  • [F1] A. Fröhlich, Discriminants of algebraic number fields. Math. Z. 74 (1960), 18–28.

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  • [F2] A. Fröhlich, Arithmetic and Galois module structure for tame extensions. Crelle 286/287, (1976), 380–440.

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  • [F3] A. Fröhlich, Sympletic local constants and Hermitian Galois module structure, Proc. Internat. Symposium Tyoto 1976, (Ed. S. Iyanaga), Japan Soc. for the Promotion of Science, Tokyo 1977, 25–42.

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  • [F4] A. Fröhlich, Local Hermitian group modules, Proc. Conference on quad. forms, Queen's Univ., Kingston, Ontario, 1977.

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  • [F5] A. Fröhlich, Classgroups, in particular Hermitian classgroups, Lecture Notes to be published.

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  • [F6] A. Fröhlich, Galois module structure of rings of integers, Springer Ergoluisse Bericht, Forthcoming.

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  • [FM] A. Fröhlich and A. McEvett, Forms over rings with involution, J. of Alg. 12 (1969) 79–104.

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  • [M] J. Martinet, Character theory and Artin L-functions, Durham Proceedings, 1977, 1–88.

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  • [R] J. Ritter, see present volume.

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  • [Tt] J. Tate, Local constants, Durham Proceedings, 1977, 89–131.

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  • [Ty] M.J. Taylor, On Fröhlich's conjecture for rings of integers of tame extensions, to be published in Invent. Math.

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© 1981 Springer-Verlag

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Fröhlich, A. (1981). The Hermitian classgroup. In: Roggenkamp, K.W. (eds) Integral Representations and Applications. Lecture Notes in Mathematics, vol 882. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0092493

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  • DOI: https://doi.org/10.1007/BFb0092493

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