18483758. Multi-State Qubit Readout with Permutation Sequences simplified abstract (GOOGLE LLC)
Contents
- 1 Multi-State Qubit Readout with Permutation Sequences
- 1.1 Organization Name
- 1.2 Inventor(s)
- 1.3 Multi-State Qubit Readout with Permutation Sequences - A simplified explanation of the abstract
- 1.4 Simplified Explanation
- 1.5 Potential Applications
- 1.6 Problems Solved
- 1.7 Benefits
- 1.8 Potential Commercial Applications
- 1.9 Possible Prior Art
- 1.10 Original Abstract Submitted
Multi-State Qubit Readout with Permutation Sequences
Organization Name
Inventor(s)
Kevin Joseph Satzinger of Goleta CA (US)
Julian Shaw Kelly of Santa Barbara CA (US)
Paul Victor Klimov of Santa Barbara CA (US)
Alexander Nikolaevich Korotkov of Riverside CA (US)
Multi-State Qubit Readout with Permutation Sequences - A simplified explanation of the abstract
This abstract first appeared for US patent application 18483758 titled 'Multi-State Qubit Readout with Permutation Sequences
Simplified Explanation
The abstract describes systems and methods for measuring quantum states of qubits with more than two levels. A quantum computer applies quantum gates and shuffling sequences to the qubits, measures the state of the qubits using a readout apparatus, and determines an average occupation for the quantum states of the qubits.
- Quantum algorithm execution: The method involves applying quantum gates to qubits to execute a quantum algorithm.
- Shuffling sequences: Shuffling sequences are applied to the qubits to manipulate their states.
- Readout apparatus: The state of the qubits is measured using a readout apparatus.
- Average occupation determination: The method determines the average occupation of the quantum states of the qubits using the readout states for each shuffling sequence.
- Subset of quantum states: The readout states correspond to a state in a subset of the quantum states of the qubits.
Potential Applications
This technology could be applied in quantum computing, quantum information processing, and quantum communication systems.
Problems Solved
This technology solves the problem of measuring quantum states of qubits with more than two levels accurately and efficiently.
Benefits
The benefits of this technology include improved quantum state measurement, enhanced quantum algorithm execution, and better understanding of quantum systems.
Potential Commercial Applications
Potential commercial applications of this technology could be in quantum computing hardware development, quantum cryptography systems, and quantum sensor technologies.
Possible Prior Art
One possible prior art could be the use of quantum state tomography techniques for measuring multi-level qubit states in quantum systems.
Unanswered Questions
How does this technology compare to existing methods for measuring quantum states of qubits with more than two levels?
This article does not provide a direct comparison with existing methods for measuring multi-level qubit states. Further research or experimentation may be needed to determine the advantages and limitations of this technology compared to current techniques.
What are the specific quantum algorithms that can benefit from the measurement methods described in this patent application?
The article does not specify the quantum algorithms that can benefit from the measurement methods outlined. Additional information or experimentation may be required to identify the specific quantum algorithms that could be optimized using this technology.
Original Abstract Submitted
Systems and methods for measuring quantum states of qubits with more than two levels are provided. A method can include, for a plurality of shuffling sequences, applying, by a quantum computer, one or more quantum gates to the one or more qubits to execute a quantum algorithm; applying, by the quantum computer, a shuffling sequence to the one or more qubits; and measuring, using a readout apparatus, the state of the one or more qubits to determine a readout state. The method can further include determining, by a classical computer or the quantum computer, an average occupation for one or more of the quantum states of the one or more qubits using the readout states for each of the shuffling sequences. The readout states can correspond to a state in a subset of the quantum states of the one or more qubits.