Presenting powers of augmentation ideals and Pfister forms

Bak A, Vavilov N (2000)
K-Theory 20(4): 299-309.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Bak, AnthonyUniBi; Vavilov, N.
Abstract / Bemerkung
The article proposes a solution to the fundamental question of finding all additive relations among n-fold Pfister classes in the Witt ring and provides evidence for the solution by presenting the nth power of the augmentation ideal of an integral group ring of a group of exponent 2. The proposed solution generalizes Milnor's conjecture for quadratic forms, whose proof has been announced by V. Voevodsky.
Stichworte
Milnor conjecture; Pfister form; quadratic form; integral; group ring; 2-cocycle; augmentation ideal; Witt ring
Erscheinungsjahr
2000
Zeitschriftentitel
K-Theory
Band
20
Ausgabe
4
Seite(n)
299-309
ISSN
0920-3036
Page URI
https://pub.uni-bielefeld.de/record/1618513

Zitieren

Bak A, Vavilov N. Presenting powers of augmentation ideals and Pfister forms. K-Theory. 2000;20(4):299-309.
Bak, A., & Vavilov, N. (2000). Presenting powers of augmentation ideals and Pfister forms. K-Theory, 20(4), 299-309. https://doi.org/10.1023/A:1026736413398
Bak, A., and Vavilov, N. (2000). Presenting powers of augmentation ideals and Pfister forms. K-Theory 20, 299-309.
Bak, A., & Vavilov, N., 2000. Presenting powers of augmentation ideals and Pfister forms. K-Theory, 20(4), p 299-309.
A. Bak and N. Vavilov, “Presenting powers of augmentation ideals and Pfister forms”, K-Theory, vol. 20, 2000, pp. 299-309.
Bak, A., Vavilov, N.: Presenting powers of augmentation ideals and Pfister forms. K-Theory. 20, 299-309 (2000).
Bak, Anthony, and Vavilov, N. “Presenting powers of augmentation ideals and Pfister forms”. K-Theory 20.4 (2000): 299-309.

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