Geodesic
The Gersten conjecture for Witt groups in the equicharacteristic case
Documenta mathematica, Tome 7 (2002), pp. 203-217
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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.
DOI : 10.4171/dm/124
Classification : 11E81, 19G12
Mots-clés : triangulated categories, Witt group, Gersten conjecture, equicharacteristic 
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     author = {Charles Walter and Paul Balmer and Stefan Gille and Ivan Panin},
     title = {The {Gersten} conjecture for {Witt} groups in the equicharacteristic case},
     journal = {Documenta mathematica},
     pages = {203--217},
     year = {2002},
     volume = {7},
     doi = {10.4171/dm/124},
     url = {http://geodesic.mathdoc.fr/articles/10.4171/dm/124/}
}
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Charles Walter; Paul Balmer; Stefan Gille; Ivan Panin. The Gersten conjecture for Witt groups in the equicharacteristic case. Documenta mathematica, Tome 7 (2002), pp. 203-217. doi: 10.4171/dm/124

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