Quantum computers have proven to be effective in simulating many quantum systems. Simulating nuclear processes and state preparation poses significant challenges, even for traditional supercomputers. This study demonstrates the feasibility of a complete simulation of a nuclear transition, including the preparation of both ground and first excited states. To tackle the complexity of strong interactions between two and three nucleons, the states are modeled on the tritium nucleus. Both the initial and final states are represented using quantum circuits with variational quantum algorithms and inductive biases. Describing the spin-isospin states requires four qubits, and a parameterized quantum circuit that exploits a total of 16 parameters is initialized. The estimated energy has a relative error of (Formula presented.) 2% for the ground state and (Formula presented.) 10% for the first excited state of the system. The simulation estimates the transition probability between the two states as a function of the dipole polarization angle. This work marks a first step toward leveraging digital quantum computers to simulate nuclear physics.
Simulation of a Three-Nucleons System Transition on Quantum Circuits / L. Nigro, C. Barbieri, E. Prati. - In: ADVANCED QUANTUM TECHNOLOGIES. - ISSN 2511-9044. - (2024), pp. 1-9. [Epub ahead of print] [10.1002/qute.202400371]
Simulation of a Three-Nucleons System Transition on Quantum Circuits
L. Nigro
Primo
;C. BarbieriPenultimo
;E. Prati
Ultimo
Supervision
2024
Abstract
Quantum computers have proven to be effective in simulating many quantum systems. Simulating nuclear processes and state preparation poses significant challenges, even for traditional supercomputers. This study demonstrates the feasibility of a complete simulation of a nuclear transition, including the preparation of both ground and first excited states. To tackle the complexity of strong interactions between two and three nucleons, the states are modeled on the tritium nucleus. Both the initial and final states are represented using quantum circuits with variational quantum algorithms and inductive biases. Describing the spin-isospin states requires four qubits, and a parameterized quantum circuit that exploits a total of 16 parameters is initialized. The estimated energy has a relative error of (Formula presented.) 2% for the ground state and (Formula presented.) 10% for the first excited state of the system. The simulation estimates the transition probability between the two states as a function of the dipole polarization angle. This work marks a first step toward leveraging digital quantum computers to simulate nuclear physics.File | Dimensione | Formato | |
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