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Updated: Aug 7, 2026

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Scalable Quantum Integrated Circuits on Superconducting Two-Dimensional Electron Gas Platform
Published on: August 2, 2019
Summary
Quantum error correction requires specialized qubits. This study demonstrates a new two-qubit gate for erasure qubits, preserving their error hierarchy for efficient quantum computing.
Area of Science:
- Quantum Computing
- Quantum Error Correction
Background:
- Quantum error correction (QEC) is crucial for quantum computing but demands low physical qubit error rates and significant hardware overhead.
- Engineering qubits with a strong error hierarchy, where common noise is easily correctable, can alleviate these demands.
- Erasure qubits offer this advantage by prioritizing correctable leakage errors over residual Pauli errors, leading to higher thresholds and better scaling.
Purpose of the Study:
- To design and experimentally realize a two-qubit entangling gate for dual-rail cavity qubits, a type of erasure qubit.
- To verify the preservation of the error hierarchy during gate operations.
- To assess the gate's speed, erasure rates, Pauli errors, and error bias.
Main Methods:
- Designed a two-qubit entangling gate for dual-rail cavity qubits, which are superconducting microwave cavity-encoded erasure qubits.
- Experimentally demonstrated the gate's performance, focusing on error hierarchy preservation.
- Quantified gate speed, erasure rates, Pauli error rates, and the bias towards dephasing errors.
Main Results:
- The designed two-qubit gate largely preserves the error hierarchy of the dual-rail cavity qubits.
- The gate operates quickly (approx. 500 ns) with low erasure rates (~0.5%) and low Pauli errors (<0.1%).
- A strong bias towards dephasing errors was observed, with bit-flips effectively suppressed to the 10^-6 level.
Conclusions:
- The developed two-qubit gate effectively maintains the error hierarchy of erasure qubits.
- These findings pave the way for faster implementation of scalable, error-corrected quantum computing systems.
- Surface code simulations support the potential for rapid error suppression with this approach.
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