Tame kernels of cubic cyclic fields
Tame kernels of cyclic extensions of number fields
The 3-ranks of tame kernels of cubic cyclic number fields
The 4-rank of the tame kernel versus the 4-rank of the narrow class group in quadratic number fields
The 8-rank of tame kernels of quadratic number fields
The Bloch invariant as a characteristic class in .
The Bloch-Wigner-Ramakrishnan polylogarithm function.
The boundary of the Eisenstein symbol.
The boundary of the Eisenstein symbol (Erratum).
The Brauer-Kuroda formula for higher S-class numbers in dihedral extensions of number fields
The existence of higher logarithms
The indecomposable of fields
The smooth Whitehead spectrum of a point at odd regular primes.
The structure of the tame kernels of quadratic number fields (II)
The structure of the tame kernels of quadratic number fields (I)
The syntomic regulator for the K-theory of fields
The tangent complex to the Bloch-Suslin complex
Motivated by a renewed interest for the “additive dilogarithm” appeared recently, the purpose of this paper is to complete calculations on the tangent complex to the Bloch-Suslin complex, initiated a long time ago and which were motivated at the time by scissors congruence of polyedra and homology of . The tangent complex to the trilogarithmic complex of Goncharov is also considered.
The torsion elements in K₂ of some local fields
Topological -theory of the integers at the prime 2.
Topologie log-syntomique, cohomologie log-cristalline et cohomologie de Čech