20240054375. CIRCUIT REDUCTION FOR EXPONENTIALS OF PAULI OPERATORS simplified abstract (International Business Machines Corporation)
Contents
CIRCUIT REDUCTION FOR EXPONENTIALS OF PAULI OPERATORS
Organization Name
International Business Machines Corporation
Inventor(s)
Tanvi Pradeep Gujarati of San Jose CA (US)
Mario Motta of San Jose CA (US)
Julia Elizabeth Rice of Sunnyvale CA (US)
Nam Hoang Nguyen of Anaheim CA (US)
CIRCUIT REDUCTION FOR EXPONENTIALS OF PAULI OPERATORS - A simplified explanation of the abstract
This abstract first appeared for US patent application 20240054375 titled 'CIRCUIT REDUCTION FOR EXPONENTIALS OF PAULI OPERATORS
Simplified Explanation
The abstract describes systems, computer-implemented methods, and/or computer program products that facilitate the reduction of a quantum circuit. The method involves decomposing exponential of a first Pauli operator into 1 to n Pauli operators of the quantum circuit and performing a first Clifford transformation of a primary operator of the quantum circuit, which is a linear combination of primary Pauli operators.
- Decomposition of exponential of a first Pauli operator into 1 to n Pauli operators of the quantum circuit
- Performing a first Clifford transformation of a primary operator of the quantum circuit
- Iteratively decomposing all exponentials of the 1 to n Pauli operators until completion
---
- Potential Applications
- Quantum computing
- Quantum information processing
- Quantum algorithm development
- Problems Solved
- Reduction of quantum circuits
- Efficient quantum circuit optimization
- Simplification of quantum operations
- Benefits
- Improved efficiency in quantum computing
- Reduction of computational resources needed
- Enhanced performance of quantum algorithms
Original Abstract Submitted
systems, computer-implemented methods, and/or computer program products to facilitate reduction of a quantum circuit are provided. a computer-implemented method can comprise performing, by a system operatively coupled to at least one processor, decomposition of an exponential of a first pauli operator of 1 to n pauli operators of the quantum circuit, and performing, by the system, a first clifford transformation of a primary operator of the quantum circuit, where the primary operator can comprise a linear combination of primary pauli operators, and where the first clifford transformation can employ a result of the decomposition. performing the decomposition can comprise decomposing the exponential of the first pauli operator into a first non-clifford operator and a first clifford operator, with the first clifford operator being employed for the first clifford transformation. additional decompositions and respective transformations can be performed iteratively until decomposition of all exponentials of the 1 to n pauli operators.
