An algebraically stable variety for a four-dimensional dynamical system reduced from the lattice super-KdV equation

18 Oct 2019 Carstea Adrian Stefan Takenawa Tomoyuki

In a prior paper the authors obtained a four-dimensional discrete integrable dynamical system by the traveling wave reduction from the lattice super-KdV equation in a case of finitely generated Grassmann algebra. The system is a coupling of a Quispel-Roberts-Thompson map and a linear map but does not satisfy the singularity confinement criterion... (read more)

PDF Abstract
No code implementations yet. Submit your code now

Categories


  • DYNAMICAL SYSTEMS
  • MATHEMATICAL PHYSICS
  • MATHEMATICAL PHYSICS
  • EXACTLY SOLVABLE AND INTEGRABLE SYSTEMS