Nilpotence, radicaux et structures monoïdales
Nilpotent blocks and their source algebras.
Nilpotent Elements in Group Rings.
No associative PI-algebra coincides with its commutant.
Noetherian Banach Algebras are Finite Dimensional.
Nombre de valeurs propres d'un opérateur elliptique et polynôme de Hilbert-Samuel
Non commutative Krull domains.
Non unimodular Hermitian forms.
Non-abelian cohomology of associative algebras. The -term exact sequence
Noncommutative algebraic geometry.
The need for a noncommutative algebraic geometry is apparent in classical invariant and moduli theory. It is, in general, impossible to find commuting parameters parametrizing all orbits of a Lie group acting on a scheme. When one orbit is contained in the closure of another, the orbit space cannot, in a natural way, be given a scheme structure. In this paper we shall show that one may overcome these difficulties by introducing a noncommutative algebraic geometry, where affine schemes are modeled...
Noncommutative algebraic geometry: From pi-algebras to quantum groups.
Noncommutative analogs of symmetric polynomials
Noncommutative compact manifolds constructed from quivers.
Noncommutative deformations of modules.
Noncommutative graded domains with quadratic.
Noncommutative Hodge-to-de Rham spectral sequence and the Heegaard Floer homology of double covers
Let be a dg algebra over and let be a dg -bimodule. We show that under certain technical hypotheses on , a noncommutative analog of the Hodge-to-de Rham spectral sequence starts at the Hochschild homology of the derived tensor product and converges to the Hochschild homology of . We apply this result to bordered Heegaard Floer theory, giving spectral sequences associated to Heegaard Floer homology groups of certain branched and unbranched double covers.
Non-commutative reduction rings.
Non-commutative rings of fractions in algebraical approach to control theory
Non-commutative separability and group actions.
We give conditions for the skew group ring S * G to be strongly separable and H-separable over the ring S. In particular we show that the H-separability is equivalent to S being central Galois extension. We also look into the H-separability of the ring S over the fixed subring R under a faithful action of a group G. We show that such a chain: S * G H-separable over S and S H-separable over R cannot occur, and that the centralizer of R in S is an Azumaya algebra in the presence of a central element...
Noncommutative Valuation Rings