Keywords
- Galois Group
- Multiplicative Function
- Integral Unit
- Cyclotomic Field
- Euclidean Ring
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References
Dennis, R.K. and Stein, M.R. K2 of radical ideals and semilocal rings revisited, in "Lecture Notes in Mathematics" Vol. 342, pp. 281–303, Springer Verlag, Berlin 1973.
Dunwoody, M. "K2(ℤπ) for π a group of order two or three" J. London Math. Soc. (2) 11 (1975) 481–490.
Dunwoody, M. "K2 of a Euclidean ring". J. of Pure & Applied Algebra 7 (1976) 53–58.
Van der Kallen. To appear.
Lenstra, H.W. "Euclid's algorithm in cyclotomic fields" J. London Math. Soc. (2), 10 (1975) 457–465.
Milnor, J. Introduction to Algebraic K-Theory, Ann. of Math. Studies 72, Princeton 1971.
Ouspenski, J. "Note sur les nombres entiers dépendent d'une racine cinquieme de l'unité" Math. Ann. 66 (1909) 109–112.
Snaith, V. These proceedings.
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© 1979 Springer-Verlag Berlin Heidelberg
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Sharpe, R.W. (1979). K2(Z[Z/5]) is generated by relations among 2×2 matrices. In: Hoffman, P., Snaith, V. (eds) Algebraic Topology Waterloo 1978. Lecture Notes in Mathematics, vol 741. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0062138
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DOI: https://doi.org/10.1007/BFb0062138
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