Cat Qubit Quantum Codes With Chi-Matched Transmon Ancilla Gates

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Solution Overview

Problem

Existing quantum computing technologies face high overhead costs and error probabilities due to the use of non-fault-tolerant quantum gates and qubits, particularly in large-scale quantum algorithms, which are exacerbated by the need for error correction codes that increase the number of qubits required and introduce errors during quantum circuit operations.

Innovation Solution

Implementing quantum codes using cat data qubits and transmon ancilla qubits, where transmon qubits simplify gate operations and are coupled with chi-matching to ensure consistent rotation, reducing the overall number of qubits needed and minimizing errors through techniques like chi-matching and stroboscopic timing to suppress bit-flip errors.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Reliability

If error correcting code is used to implement fault tolerant quantum gates, then reliability is improved, but device complexity increases due to overhead number of qubits

Engineering Contradiction:
Improvefault toleranceVSAvoidoverhead number of qubits
Core Design Contradiction:
ReliabilityVSDevice complexity

Solution Approach 1:

The patent segments the quantum computing system into two distinct types of qubits with specialized functions: cat qubits serve as data qubits for storing quantum information, while transmon qubits serve as ancilla qubits for error detection and correction. This functional segmentation allows each qubit type to be optimized for its specific role, reducing the overall overhead compared to using a single universal qubit type for both data storage and error correction.

Inventive Principle:
Principle #1Segmentation

Solution Approach 2:

The patent applies local quality by assigning different properties and optimization goals to different parts of the quantum system. Cat qubits are optimized for data storage with specific coherence properties, while transmon ancilla qubits are optimized for readout and gate operations. This localized optimization allows each component to perform its function more efficiently, reducing the total number of qubits needed for fault tolerance.

Inventive Principle:
Principle #3Local quality

2Manufacturing precision

If transmon ancilla qubits are used with chi-matching, then manufacturing precision is improved through consistent rotation, but device complexity increases due to coupling requirements

Engineering Contradiction:
Improvegate operation consistencyVSAvoidcoupling configuration
Core Design Contradiction:
Manufacturing precisionVSDevice complexity

Solution Approach 1:

The patent employs parameter changes through chi-matching, which adjusts the coupling parameters between transmon ancilla qubits and cat data qubits to achieve consistent rotation angles. By carefully tuning the coupling strength and interaction time, the system achieves precise and repeatable gate operations. This parameter optimization allows for high manufacturing precision while managing the complexity of the coupling configuration.

Inventive Principle:
Principle #35Parameter changes

Data Source

PatentUS20260065112A1Quantum codes implemented using cat data qubits and transmon ancilla qubits
Publication Date: 2026.03.05 AMAZON TECH INC
  • US20260065112A1 patent drawing
  • US20260065112A1 patent drawing
  • US20260065112A1 patent drawing

AI summary

Systems and methods for implementing a quantum code using cat qubits as data qubits and transmon qubits as ancilla qubits is disclosed. In some embodiments, a three-level transmon is used and Chi-matching is performed to determine dispersive coupling coefficients between the cat qubits and first and second excited states of the transmon qubits, wherein the dispersive coupling coefficients are used to perform gates between the cat data qubits and the transmon ancilla qubits. The Chi-matching determines the dispersive coupling coefficients such that the cat qubits are rotated in a same manner while performing the gates regardless as to whether a given transmon ancilla qubit remains in a second excited state or has decayed to a first excited state.