View source for GOOGLE LLC (20240346356). Surface Codes with Densely Packed Gauge Operators simplified abstract

=Surface Codes with Densely Packed Gauge Operators=


==Organization Name==

[[:Category:GOOGLE LLC|GOOGLE LLC]]


[[Category:GOOGLE LLC]]

==Inventor(s)==

[[:Category:Nathan Cody Jones of Los Angeles CA (US)|Nathan Cody Jones of Los Angeles CA (US)]][[Category: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.



[[Category:G06N10/70]]
[[Category:CPC_G06N10/70]]