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Updated: Nov 10, 2025

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Published on: September 17, 2021
A quantum annealing approach to ionic diffusion in solids.
Keishu Utimula1, Tom Ichibha2, Genki I Prayogo2
1School of Materials Science, JAIST, Asahidai 1-1, Nomi, Ishikawa, 923-1292, Japan. mwkumk1702@icloud.com.
We developed a quantum annealing framework to calculate the correlation factor in ionic diffusion. This method promises to link microstructural details to macroscopic diffusion coefficients, outperforming current techniques.
Area of Science:
- Computational materials science
- Quantum computation
- Solid-state physics
Background:
- Current methods for calculating the correlation factor in ionic diffusion are limited to unrealistic models.
- Bridging microstructural details from ab initio techniques to macroscopic diffusion coefficients is challenging.
Purpose of the Study:
- To develop a quantum annealing computation framework for evaluating the correlation factor in ionic diffusion.
- To enable the connection between microstructural information and macroscopic diffusion properties.
Main Methods:
- Mapping the ionic diffusion problem to a quantum spin system (Ising Hamiltonian).
- Utilizing quantum annealing (including D-Wave hybrid solver) and comparing with classical methods (random walk, matrix description).
- Integrating the framework with ab initio techniques.
Main Results:
- All computational methods, including simulated and D-Wave quantum annealing, yielded consistent results for the correlation factor.
- Conventional methods often require computationally infeasible resources.
- Quantum annealing, despite current limitations, shows potential for superior performance.
Conclusions:
- The developed quantum annealing framework offers a promising approach to accurately calculate the correlation factor.
- Future advancements in quantum computing technology will make quantum annealing a powerful tool for materials science, enabling detailed understanding of diffusion processes.
- This method allows for the investigation of how factors like temperature, pressure, and atomic substitutions influence diffusion coefficients.
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