Impact Statement:The development of quantum information technologies such as quantum computing and quantum communication require high-precision control of quantum systems. The vast majori...Show More
Abstract:
High-fidelity quantum control is one of the key elements in quantum computing and information processing. In view of possible inaccuracies in quantum system modeling and ...Show MoreMetadata
Impact Statement:
The development of quantum information technologies such as quantum computing and quantum communication require high-precision control of quantum systems. The vast majority of existing quantum system control methods are based on accurate models of the controlled quantum systems. However, real quantum systems can face uncertainties such as parameter drifts in models or fluctuations in control fields. In this paper, a general robust controller design framework combining neural networks and sampling learning is proposed for quantum systems with uncertainties, which can be directly applied to actual closed quantum systems and open quantum systems with uncertainties to achieve satisfactory control of the controlled systems. In addition, this study provides a basis for further developing robust control schemes for quantum systems based on artificial intelligence theory and methods.
Abstract:
High-fidelity quantum control is one of the key elements in quantum computing and information processing. In view of possible inaccuracies in quantum system modeling and inevitable errors in control fields, the design of robust control fields is of great importance. In this paper, we propose a neural network-based robust control strategy that incorporates physics-informed neural networks (PINNs) and sampling-based learning control techniques for uncertain closed and open quantum systems. We employ the gradient descent algorithm with momentum for the network training, where two methods including direct calculation and automatic differentiation are used to compute the gradient of the loss function with respect to network weights. The direct calculation method demonstrates the internal mechanism of the gradient computation, while the automatic differentiation technology is easier to utilize. We provide some guidelines for the parameter selection of the sampling learning algorithm in the P...
Published in: IEEE Transactions on Artificial Intelligence ( Early Access )