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- W4313377922 endingPage "015020" @default.
- W4313377922 startingPage "015020" @default.
- W4313377922 abstract "Abstract We develop a toolbox for manipulating arrays of Rydberg atoms prepared in high-dimensional hydrogen-like manifolds in the regime of linear Stark and Zeeman effect. We exploit the SO(4) symmetry to characterize the action of static electric and magnetic fields as well as microwave and optical fields on the well-structured manifolds of states with principal quantum number n . This enables us to construct generalized large-spin Heisenberg models for which we develop state-preparation and readout schemes. Due to the available large internal Hilbert space, these models provide a natural framework for the quantum simulation of quantum field theories, which we illustrate for the case of the sine-Gordon and massive Schwinger models. Moreover, these high-dimensional manifolds also offer the opportunity to perform quantum information processing operations for qudit-based quantum computing, which we exemplify with an entangling gate and a state-transfer protocol for the states in the neighborhood of the circular Rydberg level." @default.
- W4313377922 created "2023-01-06" @default.
- W4313377922 creator A5001791246 @default.
- W4313377922 creator A5016282235 @default.
- W4313377922 creator A5033082290 @default.
- W4313377922 creator A5039827985 @default.
- W4313377922 creator A5060759071 @default.
- W4313377922 date "2022-12-19" @default.
- W4313377922 modified "2023-09-30" @default.
- W4313377922 title "High-dimensional SO(4)-symmetric Rydberg manifolds for quantum simulation" @default.
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