Quantum computing, Machine Learning and Quantum Machine Learning at UiO
Center for Computing in Science Education and Computational Physics Research Group, Department of Physics, UiO
Jan 3, 2024
People
UiO
- Morten Hjorth-Jensen (theory), Lasse Vines, Marianne Bathen Etzelmueller, Justin Wells and David Gongarra (experiment)
- Four theory PhD students (2019-2025), one PD shared with Lasse Vines' QuTE project.
- Nine master of science students (theory), many-body physics, quantum computing, quantum machine learning and machine learning
MSU
- Dean Lee, Scott Bogner, Angela Wilson and Heiko Hergert, theory and Johannes Pollanen and Niyaz Beysengulov, experiment
- Four PhD students working on quantum computing and machine learning (theory)
Since 2020, final thesis of three PhD students (MSU) and ten master of science students (UiO).
Educational strategies
- New study direction on Quantum technology in Bachelor program Physis and Astronomy, starts Fall 2024. Three new courses:
- FYS1400 Introduction to Quantum Technologies
- FYS3405/4405 Quantum Materials
- FYS3415/4415 Quantum Computing
- Developed Master of Science program on Computational Science, started fall 2018 and many students here work on quantum computing and machine learning
- Developed courses on machine learning, from basic to advanced ones, FYS-STK3155/4155 and FYS5429/9429
- Developed advanced course on quantum computing and quantum machine learning, FYS5419/9419
- Since 2019 organized and taught more than twenty international schools and intensive courses on quantum computing and machine learning
More on educational research and strategies
- Member of the National Science Foundation sponsored project QSTEAM, see https://qusteam.org/.
- Here we have over three years developed educational material for several basic courses in quantum technology, quantum computing and quantum information theory.
- This is a collaboration between several universities in the midwest and involves close to 60 university faculty
The courses are aimed at undergraduate students in the STEM fields.
Quantum computing and quantum machine learning, main activities
How to use many-body theory to design quantum circuits (Quantum engineering)
- Many-body methods like F(ull)C(onfiguration)I(nteraction) theory with
- Adaptive basis sets
- Time dependence
- Optimization of experimental parameters
- Feedback from experiment
- Finding optimal parameters for tuning of entanglement
- Numerical experiments to mimick real systems, quantum twins
- Constructing quantum circuits to simulate specific systems
- Quantum machine learning to optimize quantum circuits
Candidate systems at UiO and MSU
- Quantum dots, experiments at MSU and UiO
- Point Defects in semiconductors, experiments at UiO
- Recent article Coulomb interaction-driven entanglement of electrons on helium, see https://arxiv.org/abs/2310.04927, and submitted to Physical Review X Quantum
Selected references
- Artificial Intelligence and Machine Learning in Nuclear Physics, Amber Boehnlein et al., Reviews Modern of Physics 94, 031003 (2022)
- Dilute neutron star matter from neural-network quantum states by Fore et al, Physical Review Research 5, 033062 (2023)
- Neural-network quantum states for ultra-cold Fermi gases, Jane Kim et al, Nature Physics Communication, in press
- Message-Passing Neural Quantum States for the Homogeneous Electron Gas, Gabriel Pescia, Jane Kim et al. arXiv.2305.07240,
- Efficient solutions of fermionic systems using artificial neural networks, Nordhagen et al, Frontiers in Physics 11, 2023
Machine Learning and Quantum Computing grants
- 2021-2025 9M NOK from RCN, Norway, QUantum emitters in semiconductors for future TEchnologies, co-PI
- 2023-2025 1M USD from Department of Energy, USA, STREAMLINE Collaboration: Machine Learning for Nuclear Many-Body Systems, co-PI.
- 2023-2026 450 kUSD from Department of Energy, USA, Effective Field Theory and Renormalization Group Studies of Quantum Algorithms, co-PI.
- 2020-2023 750 kUSD from the Department of Energy, USA, From Quarks to Stars; A Quantum Computing Approach to the Nuclear Many-Body Problem. PI.