Author
Listed:
- Situ, Haozhen
- Lu, Tianxiang
- Pan, Minghua
- Li, Lvzhou
Abstract
For the goal of strong artificial intelligence that can mimic human-level intelligence, AI systems would have the ability to adapt to ever-changing scenarios and learn new knowledge continuously without forgetting previously acquired knowledge. When a machine learning model is consecutively trained on multiple tasks that come in sequence, its performance on previously learned tasks may drop dramatically during the learning process of the newly seen task. To avoid this phenomenon termed catastrophic forgetting, continual learning, also known as lifelong learning, has been proposed and become one of the most up-to-date research areas of machine learning. As quantum machine learning blossoms in recent years, it is interesting to develop quantum continual learning. This paper focuses on the case of quantum models for quantum data where the computation model and the data to be processed are both quantum. The gradient episodic memory method is incorporated to design a quantum continual learning scheme that overcomes catastrophic forgetting and realizes knowledge backward transfer. Specifically, a sequence of quantum state classification tasks is continually learned by a variational quantum classifier whose parameters are optimized by a classical gradient-based optimizer. The gradient of the current task is projected to the closest gradient, avoiding the increase of the loss at previous tasks, but allowing the decrease. Numerical simulation results show that our scheme not only overcomes catastrophic forgetting, but also realize knowledge backward transfer, which means the classifier’s performance on previous tasks is enhanced rather than compromised while learning a new task.
Suggested Citation
Situ, Haozhen & Lu, Tianxiang & Pan, Minghua & Li, Lvzhou, 2023.
"Quantum continual learning of quantum data realizing knowledge backward transfer,"
Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 620(C).
Handle:
RePEc:eee:phsmap:v:620:y:2023:i:c:s0378437123003345
DOI: 10.1016/j.physa.2023.128779
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