• Aucun résultat trouvé

L’INSTITUTFOURIER DE ANNALES

N/A
N/A
Info
Télécharger
Protected

Academic year: 2022

Partager "L’INSTITUTFOURIER DE ANNALES"

Copied!
21
0
0

Chargement.... (Voir le texte intégral maintenant)

Texte intégral

Références

Télécharger maintenant ( PDF - 21 Page - 1.62 MB )

Documents relatifs

Let f and g be two non-constant meromorphic functions and let a be a complex number

Chen, Wang and Zhang generalise and improve the results of Yu [16], by con- sidering the problem of uniqueness of f and (f n ) (k) , when they share a small function and proved

k, and let C be a nonempty closed convex subset of H

In this paper, we introduce a new general iterative process for approximating a common fixed point of a semigroup of nonexpansive mappings, with respect to strongly left

INTRODUCTION Let A be a Banach algebra and ω : A⊗A

Using the concept of module biflatness, we show that the module amenability of the second dual A ∗∗ (with the first Arens product) necessitates the module amenability of A.. We

Abstract. Let F be a perfect field complete with respect to a non trivial absolute value | | and let I ⊂ [0,1[ an interval. Let

We denote |Y | the set of irreducible π-primitive elements in P rim(A).. The proof of the previous results are straightforward, they follow from classical Weierstrass type results..

1. Let A, B, T ∈ B(H) with T = T ∗ . We suppose that AT = T B and T A = BT . (a) Let g ∈ C( R ) be an even function. Show that g(T ) commutes with A and B.

Moreover Λ is composed of eigenvalues λ associated with finite dimensional vector eigenspaces.. We assume that A is

Let G be a real Lie group acting on a C

The bouquet bch(E , A ) will be called the bouquet of Chern characters of the bundle E with connection A (in fact, we will have to modify the notion of G-equivariant vector bundle

a) Let X be a topological space, and F a sheaf of abelian groups on X . Let U = (U i ) i∈I be an open cover. In the lecture we defined the maps

[r]

Let G be a nite group, and let p be a prime number.

Let us denote by RG perm p the category of all p {permutation RG {modules. The following proposition generalizes to p {permutation modules a result which is well known for