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Doubling Qubits in a Trapped-Ion System via Vibrational Dual-Rail Encoding
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Doubling Qubits in a Trapped-Ion System via Vibrational Dual-Rail Encoding
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Vibrational modes of trapped ions have traditionally served as quantum buses to mediate internal qubits. However, with recent advances in quantum control, it has become possible to use these vibrational modes directly as quantum computational resources, such as bosonic qubits. Here, we propose a dual-rail encoding scheme in which a dual-rail qubit is encoded by two vibrational modes that share a single phonon. We present the preparation, measurement, and implementation of single- and two-qubit gates, enabling universal quantum computation. The dual-rail qubit system offers scalability and all-to-all connectivity. Moreover, we extend the dual-rail qubit system to a logical internal qubit--dual-rail qubit hybrid system by incorporating internal qubits into the dual-rail qubit system as another type of logical qubit. The hybrid system nearly doubles the number of available logical qubits compared to conventional trapped-ion quantum computers while maintaining all-to-all connectivity. Additionally, we propose a method for implementing multi-qubit controlled gates and discuss potential applications that can leverage the advantages of the hybrid system. Our scheme provides a practical framework for an internal qubit-boson qubit hybrid system.
Forward citations
Cited by 3 Pith papers
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Quantum Circuit Representation of Combinatorial Matrix Functions
Permanents, hafnians, and loop-hafnians are unified in a single Ising spin model whose dynamics are simulatable on a quantum circuit with O(N²) gates.
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A code-agnostic hybrid rotation protocol using a qubit ancilla and controlled-Fourier gates suppresses bosonic thermal and displacement noise quadratically while preserving high success probability.
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Efficient Multi-Controlled Gate Implementation in Trapped-Ion Systems
Exploiting sign freedom in Cirac-Zoller red-sideband pulses enables pulse cancellation that cuts multi-controlled gate times and reduces LCU select-operator pulse cost from O(L log L) to O(L).
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