RésuméA notion of pseudo-multiplicative unitaries appeared, first with a commutative basis in the study of measured groupoids and then in a more general case in depth-2 inclusions of von Neumann algebras. This article studies the finite dimensional version of this formalism generalizing S. Baaj and G. Skandalis' works to (finite dimensional) quantum groupoids. Other works by T. Yamanouchi and more recently by G. Bohm, K. Szlachányi, and F. Nill or by L. Vainerman and D. Nikshych, enter into that theory
In this thesis, we study two models of quantum chaos: the one corresponding to linear symplectomorph...
In this thesis, we consider several aspects of over-extended and very-extended Kac-Moody algebras in...
We reconstruct the eigenvariety for GSp(2g) using an overconvergent Igusa tower trivializing the ove...
We study heights of subspaces of D N where D is a finite-dimensional rational division algebra and N...
AbstractWe prove that the sheaf of arithmetic differential operators with overconvergent coefficient...
The purpose of this dissertation is to put on light rigidity properties of several constructions of ...
In [V. G. Drinfeld, "Quantum groups", Proc. Intern. Congress of Math. (Berkeley, 1986) 1987, pp. 798...
RésuméIn this article, we extend to the quantum case the classical result of Dixmier, according to w...
This study proposes an innovative application of two concepts studied by the mathematical community,...
In this paper we consider the following question: Let S be a semialgebraic subset of a real algebrai...
We discuss some local analytic properties of the ring of Dirichlet series. We obtain mainly the equi...
International audienceUsing probabilistic methods, we prove new rigidity results for groups and pseu...
The first vocation of this thesis would be a state of the art on the field of quantum computation, i...
We offer a different proof of E. Ambrosi's reduction of the Tate conjecture in codimension $1$ from ...
RésuméConsider a fieldk, some nonzero elementqofkwhich is not a root of unity, and some nonnegative ...
In this thesis, we study two models of quantum chaos: the one corresponding to linear symplectomorph...
In this thesis, we consider several aspects of over-extended and very-extended Kac-Moody algebras in...
We reconstruct the eigenvariety for GSp(2g) using an overconvergent Igusa tower trivializing the ove...
We study heights of subspaces of D N where D is a finite-dimensional rational division algebra and N...
AbstractWe prove that the sheaf of arithmetic differential operators with overconvergent coefficient...
The purpose of this dissertation is to put on light rigidity properties of several constructions of ...
In [V. G. Drinfeld, "Quantum groups", Proc. Intern. Congress of Math. (Berkeley, 1986) 1987, pp. 798...
RésuméIn this article, we extend to the quantum case the classical result of Dixmier, according to w...
This study proposes an innovative application of two concepts studied by the mathematical community,...
In this paper we consider the following question: Let S be a semialgebraic subset of a real algebrai...
We discuss some local analytic properties of the ring of Dirichlet series. We obtain mainly the equi...
International audienceUsing probabilistic methods, we prove new rigidity results for groups and pseu...
The first vocation of this thesis would be a state of the art on the field of quantum computation, i...
We offer a different proof of E. Ambrosi's reduction of the Tate conjecture in codimension $1$ from ...
RésuméConsider a fieldk, some nonzero elementqofkwhich is not a root of unity, and some nonnegative ...
In this thesis, we study two models of quantum chaos: the one corresponding to linear symplectomorph...
In this thesis, we consider several aspects of over-extended and very-extended Kac-Moody algebras in...
We reconstruct the eigenvariety for GSp(2g) using an overconvergent Igusa tower trivializing the ove...