We study the Jacobian Poisson structures in any dimension invariant with respect to the discrete Heisenberg group. The classification problem is related to the discrete volume of suitable solids. Particular attention is given to dimension 3 whose simplest example is the Artin-Schelter-Tate Poisson tensors
La quantification par déformation et la correspondance de McKay forment les grands thèmes de l'étude...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
We study the Jacobian Poisson structures in any dimension invariant with respect to the discrete Hei...
We study the Jacobian Poisson structures in any dimension invariant with respect to the discrete Hei...
We study different algebraic and geometric properties of Heisenberg invariant Poisson polynomial qua...
A systematic investigation of the skew-symmetric solutions of the three-dimensional Jacobi equations...
14 pages, no figures, minor revision, typos correctedWe study different algebraic and geometric prop...
AbstractA family of solutions of the Jacobi PDEs is investigated. This family is defined for arbitra...
Jacobi equations constitute a set of nonlinear partial differential equations which arise from the i...
A Poisson algebra is a commutative algebra with a Lie bracket {, } satisfying the Leibniz rule. Such...
The Hamiltonian formulation of N=3 systems is considered in general. The most general solution of th...
AbstractThe determination of solutions of the Jacobi partial differential equations (PDEs) for finit...
We generalize Poisson-Nijenhuis structures. We prove that on a manifold endowed with a Nijenhuis ten...
We generalize Poisson-Nijenhuis structures. We prove that on a manifold endowed with a Nijenhuis ten...
La quantification par déformation et la correspondance de McKay forment les grands thèmes de l'étude...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
We study the Jacobian Poisson structures in any dimension invariant with respect to the discrete Hei...
We study the Jacobian Poisson structures in any dimension invariant with respect to the discrete Hei...
We study different algebraic and geometric properties of Heisenberg invariant Poisson polynomial qua...
A systematic investigation of the skew-symmetric solutions of the three-dimensional Jacobi equations...
14 pages, no figures, minor revision, typos correctedWe study different algebraic and geometric prop...
AbstractA family of solutions of the Jacobi PDEs is investigated. This family is defined for arbitra...
Jacobi equations constitute a set of nonlinear partial differential equations which arise from the i...
A Poisson algebra is a commutative algebra with a Lie bracket {, } satisfying the Leibniz rule. Such...
The Hamiltonian formulation of N=3 systems is considered in general. The most general solution of th...
AbstractThe determination of solutions of the Jacobi partial differential equations (PDEs) for finit...
We generalize Poisson-Nijenhuis structures. We prove that on a manifold endowed with a Nijenhuis ten...
We generalize Poisson-Nijenhuis structures. We prove that on a manifold endowed with a Nijenhuis ten...
La quantification par déformation et la correspondance de McKay forment les grands thèmes de l'étude...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
This thesis is devoted to the study of holomorphic Poisson structures and Lie algebroids, and their ...
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