The Gersten conjecture for Witt groups in the equicharacteristic case
Paul Balmer
Stefan Gille
Ivan Panin
Charles Walter
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Abstract
We prove the Gersten conjecture for Witt groups in the equicharacteristic case, that is for regular local rings containing a field of characteristic not 2.
Cite this article
Paul Balmer, Stefan Gille, Ivan Panin, Charles Walter, The Gersten conjecture for Witt groups in the equicharacteristic case. Doc. Math. 7 (2002), pp. 203–217
DOI 10.4171/DM/124