GOOGLE LLC (20240346356). Surface Codes with Densely Packed Gauge Operators simplified abstract
Contents
Surface Codes with Densely Packed Gauge Operators
Organization Name
Inventor(s)
Nathan Cody Jones of Los Angeles CA (US)
Surface Codes with Densely Packed Gauge Operators - A simplified explanation of the abstract
This abstract first appeared for US patent application 20240346356 titled 'Surface Codes with Densely Packed Gauge Operators
The patent application is focused on implementing a quantum error correction code using a quantum computer with functional and non-functional qubits, gauge operators, and composite stabilizers.
- Functional qubits and non-functional qubits are used in the quantum computer.
- Gauge operators are formed and combined to create gauge operator combinations.
- The determination of gauge operator combinations is based on a subset of functional qubits and a global sequence of each gauge operator.
- Each gauge operator combination has a composite operator that commutes with the composite operator of every other combination.
- Composite stabilizers are generated, with each corresponding to a separate gauge operator combination.
- The quantum error correction code is executed based on the set of composite stabilizers via the quantum computer system.
Potential Applications: - Quantum computing - Data encryption - Information security
Problems Solved: - Error correction in quantum computing - Enhancing the reliability of quantum systems
Benefits: - Improved accuracy in quantum computations - Enhanced data protection - Increased efficiency in quantum information processing
Commercial Applications: Title: Quantum Error Correction Code Implementation in Quantum Computing Systems This technology can be utilized in industries such as cybersecurity, finance, and healthcare for secure data processing and communication.
Prior Art: Readers can explore prior research on quantum error correction codes and quantum computing systems to understand the evolution of this technology.
Frequently Updated Research: Stay updated on the latest advancements in quantum error correction codes and quantum computing systems to leverage cutting-edge solutions for data security and processing.
Questions about Quantum Error Correction Code Implementation: 1. How does the use of gauge operators contribute to error correction in quantum computing? 2. What are the potential challenges in implementing quantum error correction codes in practical applications?
Original Abstract Submitted
the disclosure is directed to implementing a quantum error correction code via a quantum computer that includes a set of functional qubits and a set of non-functional qubits. a set of gauge operators is formed. a set of gauge operator combinations are determined from the set of gauge operators. determining the set of gauge operator combinations may be based on a subset of functional qubits and a global sequence of each gauge operator. each gauge operator combination has a composite operator that commutes with the composite operator of each other gauge operator combination. a set of composite stabilizers may be generated. each composite stabilizer corresponds to a separate gauge operator combination. the qec code may be executed, via the qcs, based on the set of composite stabilizers.
