Hénon-Heiles Interaction for Hydrogen Atom in Phase Space

Abstract

Using elements of symmetry, as gauge invariance, several aspects of a Schrödinger equation represented in phase-space are introduced and analyzed under physical basis. The Hydrogen atom is explored in the same context. Then we add a Hénon-Heiles potential to the Hydrogen atom in order to explore chaotic features.

Accepted in Int. J. Mod. Phys. A (IJMPA)

References in corpus (2)

• Noncommutative Geometry and Symplectic Field Theory
• The Noncommutative Harmonic Oscillator based in Simplectic Representation of Galilei Group

Cited by in corpus (2)

• On the dynamics of a seventh-order generalized Hénon-Heiles potential
• Non-abelian gauge symmetry for fields in phase space: a realization of the Seiberg-Witten non-abelian gauge theory