No CrossRef data available.
Article contents
Equivariant Witt Groups
Published online by Cambridge University Press: 20 November 2018
Abstract
Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
This paper studies for a number field K and a finite group Γ the cokernel of the residue homomorphism .
Keywords
- Type
- Research Article
- Information
- Copyright
- Copyright © Canadian Mathematical Society 1990
References
1.
Alexander, J. P., Conner, P. E., and Hamrick, G. C., Odd Order Group Actions and Witt Classification of Inner Products, Springer Lecture Notes 625, Berlin
1977.Google Scholar
2.
Bayer, E., Definite unimodular lattices having an automorphism of given characteristic polynomial, Comment. Math. Helvetici
59 (1984) 509–538.Google Scholar
3.
Curtis, C. W. and Reiner, I., Methods of Representation Theory , vol. I and II, Wiley & Sons, New York, 1987.Google Scholar
4.
Dress, A., Induction and structure theorems for orthogonal representations of finite groups, Annals of
Math.
102, No 2 (1973), 291–325.Google Scholar
5.
Husemoller, D. and Milnor, J., Symmetric Bilinear Forms, Springer-Verlag, Berlin
1973.Google Scholar
8.
Morales, J. F., Maximal hermitian forms over TG, Comment. Math. Helvetici
63 No 2 (1988), 209– 225.Google Scholar
9.
Quebbeman, H. G., W. Scharlau, and M. Schulte, Quadratic and hermitian forms in additive and abelian categories, J . Algebra
59 (1979), 264–289.Google Scholar
11.
Reiner, I. and Roggenkamp, K. W., Integral Representations, Springer Lecture Notes 744, Berlin
1979.Google Scholar
13.
Scharlau, W., Involutions on orders I, J. Reine Angew. Math 268-269 (1974), 190–202.Google Scholar
14.
Washington, L. C., Introduction to Cyclotomic Fields, Springer-Verlag, Berlin, 1982.Google Scholar
You have
Access