Explicit construction of self-dual integral normal bases for the square-root of the inverse different
Author:
Publisher
Elsevier BV
Subject
Algebra and Number Theory
Reference14 articles.
1. Forms in odd degree extensions and self-dual normal bases;Bayer-Fluckiger;Amer. J. Math.,1990
2. On the zeta functions of a hypersurface. II;Dwork;Ann. of Math.,1964
3. The Galois structure of the trace form in extensions of odd prime degree;Erez;J. Algebra,1988
4. The Galois structure of the square root of the inverse different;Erez;Math. Z.,1991
5. The Hermitian structure of rings of integers in odd degree Abelian extensions;Erez;J. Number Theory,1992
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1. Sufficient conditions for large Galois scaffolds;Journal of Number Theory;2018-01
2. The spinor genus of the integral trace;Transactions of the American Mathematical Society;2016-06-02
3. On the Galois module structure of the square root of the inverse different in abelian extensions;Journal of Number Theory;2016-03
4. Formal Group Exponentials and Galois Modules in Lubin–Tate Extensions;International Mathematics Research Notices;2015-08-06
5. Self-dual integral normal bases and Galois module structure;Compositio Mathematica;2013-05-10
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