Add to ORKGLet BG be a classifying variety for an exceptional simple algebraic group G. We compute the degree 3 unramified Galois cohomology of BG with values in (Q/Z) # (2) over a nearly arbitrary field F . Combined with a paper by Merkurjev, this completes the computation of these cohomology groups for G semisimple simply connected over (nearly) all fields
Abstract. We prove that the group of normalized cohomological invariants of degree 3 modulo the subg...
We employ methods from homotopy theory to define new obstructions to solutions of embedding problems...
Abstract. Let K be a field of characteristic zero that is com-plete with respect to a discrete valua...
Abstract. Let BG be a classifying variety for an exceptional simple simply connected algebraic group...
Abstract. We prove that if G is a reductive group over an algebraically closed field F, then for a p...
La théorie des groupes algébriques sur un corps arbitraire est l’une des branches les plus merveille...
Let $G$ be an absolutely almost simple algebraic group over a field $K$, which we assume to be equip...
Given a field F of arbitrary characteristic and an algebraic torus T/F we calculate degree 2 and 3 c...
This dissertation is concerned with calculating the group of unramified Brauer invariants of a finit...
SIGLEAvailable from British Library Document Supply Centre- DSC:D062188 / BLDSC - British Library Do...
Let G be a semisimple linear algebraic group over an algebraically closed field of prime characteris...
AbstractConsider the ring R:=Q[τ,τ−1] of Laurent polynomials in the variable τ. The Artin's Pure Bra...
Abstract We provide a survey of Serre’s conjecture II (1962) on the vanishing of Galois cohomology f...
AbstractElaborating on techniques of Bayer-Fluckiger and Parimala, we prove the following strong ver...
Let k be an algebraically closed field of prime characteristic and let G be a semisimple, simply con...
Abstract. We prove that the group of normalized cohomological invariants of degree 3 modulo the subg...
We employ methods from homotopy theory to define new obstructions to solutions of embedding problems...
Abstract. Let K be a field of characteristic zero that is com-plete with respect to a discrete valua...
Abstract. Let BG be a classifying variety for an exceptional simple simply connected algebraic group...
Abstract. We prove that if G is a reductive group over an algebraically closed field F, then for a p...
La théorie des groupes algébriques sur un corps arbitraire est l’une des branches les plus merveille...
Let $G$ be an absolutely almost simple algebraic group over a field $K$, which we assume to be equip...
Given a field F of arbitrary characteristic and an algebraic torus T/F we calculate degree 2 and 3 c...
This dissertation is concerned with calculating the group of unramified Brauer invariants of a finit...
SIGLEAvailable from British Library Document Supply Centre- DSC:D062188 / BLDSC - British Library Do...
Let G be a semisimple linear algebraic group over an algebraically closed field of prime characteris...
AbstractConsider the ring R:=Q[τ,τ−1] of Laurent polynomials in the variable τ. The Artin's Pure Bra...
Abstract We provide a survey of Serre’s conjecture II (1962) on the vanishing of Galois cohomology f...
AbstractElaborating on techniques of Bayer-Fluckiger and Parimala, we prove the following strong ver...
Let k be an algebraically closed field of prime characteristic and let G be a semisimple, simply con...
Abstract. We prove that the group of normalized cohomological invariants of degree 3 modulo the subg...
We employ methods from homotopy theory to define new obstructions to solutions of embedding problems...
Abstract. Let K be a field of characteristic zero that is com-plete with respect to a discrete valua...