1.0. Poisson structures Unless otherwise explicitly stated all mappings and tensors in the paper are C¢. A Poisson structure on a (C¢) manifold M is a bracket operation ( f, g)PN † f, g·, on the set of functions on M, which gives to this set a Lie algebra structure and which verifie
Let (M,π) be a Poisson manifold. A Poisson submanifold P ⊂ M gives rise to a Lie algebroid AP → P. F...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
We classify all of the 4-dimensional linear Poisson structures of which the corresponding Lie algebr...
Poisson brackets of special type on n-tuples of N by N matrices may be encoded by double brackets in...
This paper is in final form and no version of it will be submitted for publication elsewhere. 524 J...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
We develop here a simple quantisation formalism that make use of Lie algebra properties of the Poiss...
were introduced and studied in [1] and [2] to construct a theory of conservative systems of hydrodyn...
AbstractPoisson algebra is usually defined to be a commutative algebra together with a Lie bracket, ...
A sufficient and necessary condition is given for the action of the quotient of a Poisson-Lie group ...
The problem of quantization in mechanics originated the problem of making the ring of Cco functions ...
My research lies at the intersection of Lie theory and Poisson geometry. The funda-mental object of ...
On an n-dimensional differentiable manifold swl with a second rank skew-symmetric differentiable ten...
Let (M,π) be a Poisson manifold. A Poisson submanifold P ⊂ M gives rise to a Lie algebroid AP → P. F...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
We classify all of the 4-dimensional linear Poisson structures of which the corresponding Lie algebr...
Poisson brackets of special type on n-tuples of N by N matrices may be encoded by double brackets in...
This paper is in final form and no version of it will be submitted for publication elsewhere. 524 J...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
We develop here a simple quantisation formalism that make use of Lie algebra properties of the Poiss...
were introduced and studied in [1] and [2] to construct a theory of conservative systems of hydrodyn...
AbstractPoisson algebra is usually defined to be a commutative algebra together with a Lie bracket, ...
A sufficient and necessary condition is given for the action of the quotient of a Poisson-Lie group ...
The problem of quantization in mechanics originated the problem of making the ring of Cco functions ...
My research lies at the intersection of Lie theory and Poisson geometry. The funda-mental object of ...
On an n-dimensional differentiable manifold swl with a second rank skew-symmetric differentiable ten...
Let (M,π) be a Poisson manifold. A Poisson submanifold P ⊂ M gives rise to a Lie algebroid AP → P. F...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
Introduzimos o conceito de estrutura de Poisson não comutativa em álgebras associativas e mostra com...
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