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Highly Polarizable Rydberg Ion in a Paul Trap
Gerard Higgins1,2, Fabian Pokorny1, Chi Zhang1
1Department of Physics, Stockholm University, SE-106 91 Stockholm, Sweden.
Physical Review Letters
|November 9, 2019
Summary
Trapping highly polarizable Rydberg ions significantly alters their trapping potential due to the quadratic Stark effect. This allows for tuning ion micromotion and enables new quantum operations.
Area of Science:
- Atomic, Molecular, and Optical (AMO) Physics
- Quantum Information Science
Background:
- The quadratic Stark effect typically has a minor influence on ion trapping potentials, relevant mainly for atomic clocks.
- Rydberg states possess extremely high polarizability, orders of magnitude greater than low-lying electronic states.
Purpose of the Study:
- To investigate the significant impact of the quadratic Stark effect on the trapping potential of highly polarizable Rydberg ions.
- To explore the potential applications of these Stark effect-induced changes in trapped ion systems.
Main Methods:
- Exciting trapped ions to high-polarizability Rydberg states.
- Analyzing changes in trapping potential parameters (stiffness, equilibrium position, minimum potential) under varying electric fields.
- Demonstrating Rabi oscillations between a ground state and a Rydberg state.
Main Results:
- Observed substantial alterations in the ion's trapping potential due to the enhanced Stark effect in Rydberg states.
- Demonstrated tunability of these potential changes using external electric fields.
- Successfully minimized ion micromotion by leveraging these Stark effect modifications.
- Achieved the first Rabi oscillations between a low-lying electronic state and a Rydberg state of an ion.
Conclusions:
- The quadratic Stark effect profoundly influences Rydberg ion trapping potentials, offering new control mechanisms.
- These findings pave the way for high-fidelity quantum operations and improved ion micromotion mitigation.
- Coherent control of Rydberg ions is achievable, as evidenced by the demonstrated Rabi oscillations.
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