On the Algebraic K -Theory of the Coordinate Axes over the Intergers
We show that the relative algebraic K-theory group K2i(Z[x; y]=(xy); (x; y)) is free abelian of rank 1 and that K2i+1(Z[x; y]=(xy); (x; y)) is finite of order (i!)2. We also find the group structure of K2i+1(Z[x; y]=(xy); (x; y)) in low degrees.
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|Source:||Homology, Homotopy and Applications|
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