Selberg Zeta function on an exceptional domain.
Semi-groupe de Lie associé à un cône symétrique
Soit une algèbre de Jordan simple euclidienne de dimension finie et le cône symétrique associé. Nous étudions dans cet article le semi-groupe , naturellement associé à , formé des automorphismes holomorphes du domaine tube qui appliquent le cône dans lui-même.
Separable Jordan Pairs Over Commutative Rings.
Simple finite Jordan pseudoalgebras.
Simple special Jordan superalgebras with associative even part.
Simple special Jordan superalgebras with associative nil-semisimple even part
Specializations of Jordan superalgebras.
We construct universal associative enveloping algebras for a large class of Jordan superalgebras.
Spectral theory for facially homogenous symmetric self-dual cones.
Spectrum preserving linear mappings in Banach algebras
Let A and B be two unitary Banach algebras. We study linear mappings from A into B which preserve the polynomially convex hull of the spectrum. In particular, we give conditions under which such surjective linear mappings are Jordan morphisms.
Spin groups over a commutative ring and the associated root data (odd rank case).
Split faces and ideal structure of operator algebras.
Springer Forms and the First Tits Construction of Exceptional Jordan Division Algebras.
Strictly associated models, prime basis factorials: an application
Mixed models will be considered using the Commutative Jordan Algebra of Symmetric matrices approach. Prime basis factorial models will now be considered in the framework provided by Commutative Jordan Algebra of Symmetric matrices. This will enable to obtain fractional replicates when the number of levels is neither a prime or a power of a prime. We present an application to the effect of lidocaine, at an enzymatic level, on the heart muscle of beagle dogs
Structure des algèbres de Jordan-Banach non commutatives réelles de division
Structure of the predual of a JBW*-triple.
Structure theory for the group algebra of the symmetric group, with applications to polynomial identities for the octonions
This is a survey paper on applications of the representation theory of the symmetric group to the theory of polynomial identities for associative and nonassociative algebras. In §1, we present a detailed review (with complete proofs) of the classical structure theory of the group algebra of the symmetric group over a field of characteristic 0 (or ). The goal is to obtain a constructive version of the isomorphism where is a partition of and counts the standard tableaux of shape ....
Structures de Jacobi sur une variété des points proches
Strucutre and representations of noncommutative C*-Jordan algebras.
Supporting sequences of pure states on JB algebras
We show that any sequence of mutually orthogonal pure states on a JB algebra A such that forms an almost discrete sequence in the relative topology induced by the primitive ideal space of A admits a sequence consisting of positive, norm one, elements of A with pairwise orthogonal supports which is supporting for in the sense of for all n. Moreover, if A is separable then can be taken such that is uniquely determined by the biorthogonality condition . Consequences of this result improving...
Sur les algèbres de Jordan génétiques