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GrothendieckWitt groups of some singular schemes, with M. Karoubi and C.A. Weibel.
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Higher Ktheory of forms I. From rings to exact categories, J. Inst. Math. Jussieu. 20 (2021), Issue 4 , pp. 1205  1273. DOI

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Symplectic and orthogonal Kgroups of the integers, Comptes Rendus Mathematique.
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[15] 
Euler class groups and the homology of elementary and special linear groups, Adv. in Math. 320 (2017), 181.

[14] 
Hermitian Ktheory, derived equivalences,
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[13] 
The Witt group of real algebraic varieties,
with M. Karoubi and C.A. Weibel, J. Topology
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The homotopy fixed point theorem and the QuillenLichtenbaum conjecture in hermitian Ktheory (with A.J. Berrick,
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[11] 
Geometric models for higher GrothendieckWitt
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[10] 
Higher algebraic Ktheory (after Quillen,
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[9] 
The MayerVietoris principle for GrothendieckWitt groups of schemes, Invent. Math. 179 (2010), no. 2, 349  433.

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Hermitian Ktheory of exact categories, J. Ktheory 5 (2010), no. 1, 105  165.

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Cyclic homology, cdhcohomology and negative Ktheory (with G. Cortiñas, C. Häsemeyer and C. A. Weibel), Ann. of Math. 167 (2008), 549  573.

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Negative Ktheory of derived categories, Math. Z. 253 (2006), no. 1, 97  134.

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[2] 
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[1] 
Idempotent completion of triangulated categories (with Paul Balmer),
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[0] 
Delooping the Ktheory of exact categories and negative
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