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The cyclic homology and $K$-theory of curves
Author(s):
S.
Geller;
L.
Reid;
C.
Weibel
Journal:
Bull. Amer. Math. Soc.
15
(1986),
205-208.
MSC (1985):
Primary 14F15, 18F25;
Secondary 19E08, 19D25
MathSciNet review:
854555
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References |
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Additional information
References:
- [D] E. Davis, On the geometric interpretation of seminormality, Proc. Amer. Math. Soc. 68 (1978), 1-5. MR 453748
- [G] T. Goodwillie, Algebraic K-theory and cyclic homology, preprint, 1985. MR 793184
- [L] J.-L. Loday, Symboles in K-théorie algébrique supérieure, C.R. Acad. Sci. Paris 292 (1981), 863-866. MR 623517
- [Kr] M. Krusemeyer, Fundamental groups, algebraic K-theory and a problem of Abhyankar, Invent. Math. 19 (1973), 15-47. MR 335522
- [OW] C. Ogle and C. Weibel, Relative algebraic K-theory and cyclic homology (in preparation).
- [R] L. Roberts, The K-theory of some reducible affine curves: a combinatorial approach, Lecture Notes in Math., vol. 551, Springer-Verlag, 1976. MR 485869
- [W1] C. Weibel, K-theory and analytic isomorphisms, Invent. Math. 61 (1980), 177-197. MR 590161
- [W2] C. Weibel, Nil K-theory maps to cyclic homology, preprint, 1986. MR 902784
- [W3] C. Weibel, Nilpotence in K-theory, J. Algebra 61 (1979), 298-307. MR 559841
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14F15, 18F25, 19E08, 19D25
Additional Information:
DOI:
10.1090/S0273-0979-1986-15474-1
PII:
S 0273-0979(1986)15474-1
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