Serge Roméo Tagne Pelap
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Serge Roméo Tagne Pelap has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Giovanni Ortenzi
Dipartimento di Matematica “G.Peano”, Università degli studi di Torino, Via Carlo Alberto 10, 10123 Torino, Italy
4 shared publications - Vladimir Rubtsov
Département de mathématiques Université d'Angers
3 shared publications V. Rubtsov
Département de Mathématiques 2, Laboratoire Angevin de Recherche en Mathématiques Université D'Angers, boulevard Lavoisier, 49045 Angers, France
1 shared publication
Latest Publications
- 31 December 2011
- Published by Elsevier in Journal of Geometry and Physics
- Vol. 61 (12) , 2352-2368
Homological properties of certain Generalized Jacobian Poisson Structures in dimension 3
- 31 December 2011
- Published by Elsevier in Journal of Geometry and Physics
- Vol. 61 (12) , 2352-2368
Homological properties of certain Generalized Jacobian Poisson Structures in dimension 3
- Open Access
Integer solutions of integral inequalities and H-invariant Jacobian Poisson structures
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 respectively.
Open AccessInteger solutions of integral inequalities and H-invariant Jacobian Poisson structures
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 respectively.
- Open Access
- 1 January 2011
- Published by Wiley in Advances in Mathematical Physics
- Vol. 2011 (1)
Integer Solutions of Integral Inequalities and H‐InvariantJacobian Poisson Structures
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.
- 1 January 2011
- Published by Wiley in Advances in Mathematical Physics
- Vol. 2011 (1)
Open AccessInteger Solutions of Integral Inequalities and H‐InvariantJacobian Poisson Structures
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.
- 23 October 2010
- Published by Springer Nature in Letters in Mathematical Physics
- Vol. 96 (1-3) , 263-284
On the Heisenberg Invariance and the Elliptic Poisson Tensors
- 23 October 2010
- Published by Springer Nature in Letters in Mathematical Physics
- Vol. 96 (1-3) , 263-284
On the Heisenberg Invariance and the Elliptic Poisson Tensors
- Open Access
On the Heisenberg invariance and the Elliptic Poisson tensors
We study different algebraic and geometric properties of Heisenberg invariant Poisson polynomial quadratic algebras. We show that these algebras are unimodular. The elliptic Sklyanin-Odesskii-Feigin Poisson algebras $q_{n,k}(\mathcal E)$ are the main important example. We classify all quadratic $H-$invariant Poisson tensors on ${\mathbb C}^n$ with $n\leq 6$ and show that for $n\leq 5$ they coincide with the elliptic Sklyanin-Odesskii-Feigin Poisson algebras or with their certain degenerations.Open AccessOn the Heisenberg invariance and the Elliptic Poisson tensors
We study different algebraic and geometric properties of Heisenberg invariant Poisson polynomial quadratic algebras. We show that these algebras are unimodular. The elliptic Sklyanin-Odesskii-Feigin Poisson algebras $q_{n,k}(\mathcal E)$ are the main important example. We classify all quadratic $H-$invariant Poisson tensors on ${\mathbb C}^n$ with $n\leq 6$ and show that for $n\leq 5$ they coincide with the elliptic Sklyanin-Odesskii-Feigin Poisson algebras or with their certain degenerations.