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Calculation of UNil for the cyclic group of order two
-
Qayum Khan
Veröffentlicht/Copyright:
8. Februar 2010
Abstract
Cappell's unitary nilpotent groups are calculated for the integral group ring R = â€[C2] of the cyclic group C2 of order two. Specifically, they are determined as modules over the Verschiebung algebra đ± using the ConnollyâRanicki isomorphism [Adv. Math. 195: 205â258, 2005] and the ConnollyâDavis relations [Geometry and Topology 8: 1043â1078, 2004].
Received: 2007-12-23
Revised: 2008-05-17
Published Online: 2010-02-08
Published in Print: 2010-March
© de Gruyter 2010
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Artikel in diesem Heft
- Lp estimates for parabolic magnetic Schrödinger operators
- Calculation of UNil for the cyclic group of order two
- Lie theoretic significance of the measure topologies associated with a finite trace
- Integral formulas for a class of curvature PDE's and applications to isoperimetric inequalities and to symmetry problems
- The finiteness of NK1(â€[G])
- Poincaré duality pairs of dimension three
- Optimal quantization of probabilities concentrated on small balls
- A sharp diameter bound for unipotent groups of classical type over â€/pâ€
- Homological localizations of EilenbergâMacLane spectra
- Aâ-coalgebra structure maps that vanish on Hâ(K(Ï, n); â€p)
- The cohomology groups of the outer Whitehead automorphism group of a free product
- Dual topology of the motion groups
Artikel in diesem Heft
- Lp estimates for parabolic magnetic Schrödinger operators
- Calculation of UNil for the cyclic group of order two
- Lie theoretic significance of the measure topologies associated with a finite trace
- Integral formulas for a class of curvature PDE's and applications to isoperimetric inequalities and to symmetry problems
- The finiteness of NK1(â€[G])
- Poincaré duality pairs of dimension three
- Optimal quantization of probabilities concentrated on small balls
- A sharp diameter bound for unipotent groups of classical type over â€/pâ€
- Homological localizations of EilenbergâMacLane spectra
- Aâ-coalgebra structure maps that vanish on Hâ(K(Ï, n); â€p)
- The cohomology groups of the outer Whitehead automorphism group of a free product
- Dual topology of the motion groups