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Quantum Simulation
Quantum Chemistry
Stable He^- can exist in a strong magnetic field
arXiv
Authors: A. V. Turbiner, J. C. Lopez Vieyra
Year
2013
Paper ID
33633
Status
Preprint
Abstract Read
~2 min
Abstract Words
109
Citations
N/A
Abstract
The existence of bound states of the system \(al,e,e,e\) in a magnetic field B is studied using the variational method. It is shown that for B gtrsim 0.13 {rm a.u.} this system gets bound with total energy below the one of the \(al,e,e\) system. It manifests the existence of the stable He^- atomic ion. Its ground state is a spin-doublet 2(-1)+ at 0.74 {rm a.u.} gtrsim B gtrsim 0.13 {rm a.u.} and it becomes a spin-quartet 4(-3)+ for larger magnetic fields. For 0.8 {rm a.u.} gtrsim B gtrsim 0.7 {rm a.u.} the He^- ion has two (stable) bound states 2(-1)+ and 4(-3)+.
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- The existence of bound states of the system (al,e,e,e) in a magnetic field B is studied using the variational method.
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