The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors
Dress A, Siebeneicher C (1989)
Advances in Mathematics 78(1): 1-41.
Zeitschriftenaufsatz
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Erscheinungsjahr
1989
Zeitschriftentitel
Advances in Mathematics
Band
78
Ausgabe
1
Seite(n)
1-41
ISSN
0001-8708
Page URI
https://pub.uni-bielefeld.de/record/1630011
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Dress A, Siebeneicher C. The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors. Advances in Mathematics. 1989;78(1):1-41.
Dress, A., & Siebeneicher, C. (1989). The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors. Advances in Mathematics, 78(1), 1-41. https://doi.org/10.1016/0001-8708(89)90027-3
Dress, Andreas, and Siebeneicher, Christian. 1989. “The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors”. Advances in Mathematics 78 (1): 1-41.
Dress, A., and Siebeneicher, C. (1989). The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors. Advances in Mathematics 78, 1-41.
Dress, A., & Siebeneicher, C., 1989. The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors. Advances in Mathematics, 78(1), p 1-41.
A. Dress and C. Siebeneicher, “The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors”, Advances in Mathematics, vol. 78, 1989, pp. 1-41.
Dress, A., Siebeneicher, C.: The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors. Advances in Mathematics. 78, 1-41 (1989).
Dress, Andreas, and Siebeneicher, Christian. “The Burnside ring of the infinite cyclic group and its relations to the necklace algebra, λ-rings, and the universal ring of Witt vectors”. Advances in Mathematics 78.1 (1989): 1-41.
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