Add to ORKGLet K be a field of characteristic 0 and let C be a commutative K-algebra. A Poisson bracket on C is...
We construct a nonskew symmetric version of a Poisson bracket on the algebra of smooth functions on ...
A systematic investigation of the skew-symmetric solutions of the three-dimensional Jacobi equations...
summary:A complete classification of natural transformations of symplectic structures into Poisson's...
AbstractFor the standard symplectic forms on Jacobi and CMV matrices, we compute Poisson brackets of...
We have developed and provide an algorithm which allows to test the Jacobi identity for a given gene...
Jacobi equations constitute a set of nonlinear partial differential equations which arise from the i...
We discuss the structure of the Dirac bracket in classical mechanics. We consider a generalization o...
We compare three different ways of checking the Jacobi identity for weakly nonlocal Poisson brackets...
were introduced and studied in [1] and [2] to construct a theory of conservative systems of hydrodyn...
A double Poisson bracket, in the sense of M. Van den Bergh, is an operation on an associative algebr...
summary:Free Poisson algebras are very closely connected with polynomial algebras, and the Poisson b...
summary:An $n$-ary Poisson bracket (or generalized Poisson bracket) on the manifold $M$ is a skew-sy...
A double Poisson bracket, in the sense of M. Van den Bergh, is an operation on an associative algebr...
International audienceWe consider constrained Hamiltonian systems in the framework of Dirac's theory...
Let K be a field of characteristic 0 and let C be a commutative K-algebra. A Poisson bracket on C is...
We construct a nonskew symmetric version of a Poisson bracket on the algebra of smooth functions on ...
A systematic investigation of the skew-symmetric solutions of the three-dimensional Jacobi equations...
summary:A complete classification of natural transformations of symplectic structures into Poisson's...
AbstractFor the standard symplectic forms on Jacobi and CMV matrices, we compute Poisson brackets of...
We have developed and provide an algorithm which allows to test the Jacobi identity for a given gene...
Jacobi equations constitute a set of nonlinear partial differential equations which arise from the i...
We discuss the structure of the Dirac bracket in classical mechanics. We consider a generalization o...
We compare three different ways of checking the Jacobi identity for weakly nonlocal Poisson brackets...
were introduced and studied in [1] and [2] to construct a theory of conservative systems of hydrodyn...
A double Poisson bracket, in the sense of M. Van den Bergh, is an operation on an associative algebr...
summary:Free Poisson algebras are very closely connected with polynomial algebras, and the Poisson b...
summary:An $n$-ary Poisson bracket (or generalized Poisson bracket) on the manifold $M$ is a skew-sy...
A double Poisson bracket, in the sense of M. Van den Bergh, is an operation on an associative algebr...
International audienceWe consider constrained Hamiltonian systems in the framework of Dirac's theory...
Let K be a field of characteristic 0 and let C be a commutative K-algebra. A Poisson bracket on C is...
We construct a nonskew symmetric version of a Poisson bracket on the algebra of smooth functions on ...
A systematic investigation of the skew-symmetric solutions of the three-dimensional Jacobi equations...