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Centres d'intérêt

Classification MSC 2000

11Exx: Forms and linear algebraic groups
11E04: Quadratic forms over general fields
11E39: Bilinear and hermitian forms
11E70: K-theory of quadratic and hermitian forms
11E72: Galois cohomology of linear algebraic groups
11E81: Algebraic theory of quadratic forms; Witt groups and rings
11E88: Quadratic spaces; Clifford algebras
12Gxx: Homological methods (field theory)
12G05: Galois cohomology
14Cxx: Cycles and subschemes
14C15: Chow groups and rings
14C25: Algebraic cycles
14C35: Applications of methods of algebraic K-theory
14Fxx: (Co)homology theory
14F22: Brauer groups of schemes
14F42: Motivic cohomology
16H05: Orders and arithmetic, separable algebras, Azumaya algebras
16Kxx: Division rings and semi-simple Artin rings
16K50: Brauer groups
18Dxx: Categories with structure
18D10: Monoidal categories (= multiplicative categories), symmetric monoidal categories, braided categories
18D15: Closed categories (closed monoidal and Cartesian closed categories, etc.)
19Cxx: Steinberg groups and K_2
19Dxx:Higher algebraic K-theory
19D23: Symmetric monoidal categories
19D50: Computations of higher K-theory of rings
19Exx: K-theory in geometry
19E08: K-theory of schemes
19E15: Algebraic cycles and motivic cohomology
19E20: Relations with cohomology theories
19Gxx: K-theory of forms
19G12: Witt groups of rings
20Gxx: Linear algebraic groups (classical groups)
20G05: Representation theory
20G10: Cohomology theory
20G15: Linear algebraic groups over arbitrary fields

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