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math-phMar 12, 2022
authors
  • H. Amirzadeh-Fard
  • Gh. Haghighatdoost
  • A. Rezaei-Aghdam
institutions
  • Lorestan University
arXiv abstractPDF
paper

Integrable bi-Hamiltonian systems by Jacobi structure on real three-dimensional Lie groups

arXiv:2203.06377 · doi:10.1007/s44198-023-00138-0

Abstract

By Poissonization of Jacobi structures on real three-dimensional Lie groups G and using the realizations of their Lie algebras, we obtain integrable bi-Hamiltonian systems on G⊗R.

arXiv comment18 pages

References in corpus (9)

  • Realizations of Real Low-Dimensional Lie Algebras
  • Classification of real three-dimensional Lie bialgebras and their Poisson-Lie groups
  • Complex and biHermitian structures on four dimensional real Lie algebras
  • 4+1 dimensional homogeneous anisotropic string cosmological models
  • Jacobi structures on real two- and three-dimensional Lie groups and their Jacobi-Lie systems
  • Jacobi-Lie Hamiltonian systems on real low-dimensional Jacobi-Lie groups and their Lie symmetries
  • Integrable and superintegrable Hamiltonian systems with four dimensional real Lie algebras as symmetry of the systems
  • Jacobi Structures in R3
  • Some compatible Poisson structures and integrable bi-Hamiltonian systems on four dimensional and nilpotent six dimensional symplectic real Lie groups
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