summary:We study Lie algebras of generators of infinitesimal symmetries of almost-cosymplectic-contact structures of odd dimensional manifolds. The almost-cosymplectic-contact structure admits on the sheaf of pairs of 1-forms and functions the structure of a Lie algebra. We describe Lie subalgebras in this Lie algebra given by pairs generating infinitesimal symmetries of basic tensor fields given by the almost-cosymplectic-contact structure
We introduce the notion of abelian almost contact structures on an odd dimensional real Lie algebra ...
WOS: 000335233600036The purpose of this paper is to study a new class of contact manifolds. Such man...
International audienceWe study the Lie algebra of infinitesimal isometries on compact Sasakian and K...
summary:We study Lie algebras of generators of infinitesimal symmetries of almost-cosymplectic-conta...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
We determine the Hamiltonian vector field on an odd dimensional manifold endowed with almost cosympl...
We give some properties of cosymplectic Lie algebras, we show, in particular, that they support a le...
AbstractWe define an almost-cosymplectic-contact structure which generalizes cosymplectic and contac...
AbstractWe compute the infinitesimal deformations of two families of restricted simple modular Lie a...
Using a almost product structure defined by a spray, we give a necessary and sufficient condition fo...
After recalling the definition and some properties of Lie pseudogroups, we define regular infinitesi...
We construct Lie algebras of vector fields on universal bundles of symmetric squares of hyperellipti...
AbstractThe purpose of this paper is to classify all simply connected homogeneous almost cosymplecti...
AbstractWe study left invariant contact forms and left invariant symplectic forms on Lie groups. In ...
Let M be an odd-dimensional Euclidean space endowed with a contact 1-form \alpha. We investigate the...
We introduce the notion of abelian almost contact structures on an odd dimensional real Lie algebra ...
WOS: 000335233600036The purpose of this paper is to study a new class of contact manifolds. Such man...
International audienceWe study the Lie algebra of infinitesimal isometries on compact Sasakian and K...
summary:We study Lie algebras of generators of infinitesimal symmetries of almost-cosymplectic-conta...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
We determine the Hamiltonian vector field on an odd dimensional manifold endowed with almost cosympl...
We give some properties of cosymplectic Lie algebras, we show, in particular, that they support a le...
AbstractWe define an almost-cosymplectic-contact structure which generalizes cosymplectic and contac...
AbstractWe compute the infinitesimal deformations of two families of restricted simple modular Lie a...
Using a almost product structure defined by a spray, we give a necessary and sufficient condition fo...
After recalling the definition and some properties of Lie pseudogroups, we define regular infinitesi...
We construct Lie algebras of vector fields on universal bundles of symmetric squares of hyperellipti...
AbstractThe purpose of this paper is to classify all simply connected homogeneous almost cosymplecti...
AbstractWe study left invariant contact forms and left invariant symplectic forms on Lie groups. In ...
Let M be an odd-dimensional Euclidean space endowed with a contact 1-form \alpha. We investigate the...
We introduce the notion of abelian almost contact structures on an odd dimensional real Lie algebra ...
WOS: 000335233600036The purpose of this paper is to study a new class of contact manifolds. Such man...
International audienceWe study the Lie algebra of infinitesimal isometries on compact Sasakian and K...