View source for IonQ, Inc. (20240249040). OPTIMAL FAULT-TOLERANT IMPLEMENTATIONS OF HEISENBERG INTERACTIONS AND CONTROLLED-Z^a GATES simplified abstract

=OPTIMAL FAULT-TOLERANT IMPLEMENTATIONS OF HEISENBERG INTERACTIONS AND CONTROLLED-Z^a GATES=


==Organization Name==

[[:Category:IonQ, Inc.|IonQ, Inc.]]


[[Category:IonQ, Inc.]]

==Inventor(s)==

[[:Category:Yunseong Nam of North Bethesda MD (US)|Yunseong Nam of North Bethesda MD (US)]][[Category:Yunseong Nam of North Bethesda MD (US)]]

[[:Category:Dmitri Maslov of Falls Church VA (US)|Dmitri Maslov of Falls Church VA (US)]][[Category:Dmitri Maslov of Falls Church VA (US)]]

==OPTIMAL FAULT-TOLERANT IMPLEMENTATIONS OF HEISENBERG INTERACTIONS AND CONTROLLED-Z^a GATES - A simplified explanation of the abstract==


This abstract first appeared for US patent application 20240249040 titled 'OPTIMAL FAULT-TOLERANT IMPLEMENTATIONS OF HEISENBERG INTERACTIONS AND CONTROLLED-Z^a GATES

Abstract: The disclosure describes various aspects of techniques for optimal fault-tolerant implementations of controlled-Z gates and Heisenberg interactions. Improvements in the implementation of the controlled-Z gate can be made by using a clean ancilla and in-circuit measurement. Various examples are described that depend on whether the implementation is with or without measurement and feedforward. The implementation of the Heisenberg interaction can leverage the improved controlled-Z gate implementation. These implementations can cut down significantly the implementation costs associated with fault-tolerant quantum computing systems.

*Simplified Explanation:
The patent application discusses techniques for optimal fault-tolerant implementations of controlled-Z gates and Heisenberg interactions in quantum computing systems.

*Key Features and Innovation:
- Use of clean ancilla and in-circuit measurement for improved controlled-Z gate implementation
- Examples provided for implementation with or without measurement and feedforward
- Leveraging the improved controlled-Z gate implementation for Heisenberg interactions
- Significant reduction in implementation costs for fault-tolerant quantum computing systems

*Potential Applications:
- Quantum computing systems
- Fault-tolerant computing
- Quantum information processing

*Problems Solved:
- Costly implementation of fault-tolerant quantum computing systems
- Efficiency and accuracy of controlled-Z gates and Heisenberg interactions

*Benefits:
- Improved fault-tolerance in quantum computing
- Cost reduction in implementation
- Enhanced efficiency and accuracy in controlled-Z gates and Heisenberg interactions

*Commercial Applications:
Optimized fault-tolerant quantum computing systems for industries requiring high computational power and accuracy, such as finance, healthcare, and cybersecurity.

*Questions about Quantum Computing:
1. How do controlled-Z gates improve fault-tolerance in quantum computing systems?
Controlled-Z gates enhance fault-tolerance by allowing for more precise and accurate quantum operations, reducing errors in computations.

2. What are the potential cost savings associated with implementing the techniques described in the patent application?
The techniques outlined in the patent application can lead to significant cost reductions in the implementation of fault-tolerant quantum computing systems, making them more accessible and affordable for various industries.


==Original Abstract Submitted==

the disclosure describes various aspects of techniques for optimal fault-tolerant implementations of controlled-z gates and heisenberg interactions. improvements in the implementation of the controlled-z gate can be made by using a clean ancilla and in-circuit measurement. various examples are described that depend on whether the implementation is with or without measurement and feedforward. the implementation of the heisenberg interaction can leverage the improved controlled-z gate implementation. these implementations can cut down significantly the implementation costs associated with fault-tolerant quantum computing systems.



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[[Category:CPC_G06F30/20]]