http://dx.doi.org/10.4153/CJM-2001-001-x
Canad. J. Math. 53(2001), 3-32
Published:2001-02-01 Printed: Feb 2001
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Abstract
The Russell-Koras contractible threefolds are the smooth affine threefolds
having a hyperbolic $\mathbb{C}^*$-action with quotient isomorphic to the
corresponding quotient of the linear action on the tangent space at the
unique fixed point. Koras and Russell gave a concrete description of all such
threefolds and determined many interesting properties they possess.
We use this description and these properties to compute the equivariant
Grothendieck groups of these threefolds. In addition, we give certain
equivariant invariants of these rings.
© Canadian Mathematical Society, 2013
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