🤖 AI Summary
This study addresses the challenges of scalable reasoning and inefficient information processing in quantum semantic communication by proposing an end-to-end framework that integrates quantum machine learning with semantic communication. Methodologically, variational quantum emitters are employed for feature encoding and transmission over quantum channels. A novel receiver-aware joint optimization mechanism is introduced, enabling the transmitter to adaptively mitigate channel noise while preserving task-relevant information. Furthermore, variational quantum neural networks are incorporated to facilitate end-to-end joint training. Experimental results demonstrate that the proposed framework achieves robust inference on the MNIST dataset under both ideal and noisy channel conditions, significantly outperforming baseline models.
📝 Abstract
This paper presents a quantum semantic communication (QSemCom) framework combining quantum machine learning (QML) and semantic communication (SemCom). Classical data are compressed into low-dimensional semantic representations, encoded and processed by a variational quantum transmitter, transmitted through a quantum channel, and processed by a trainable quantum receiver for classification. The framework considers a distributed quantum communication scenario in which quantum processing units (QPUs) exchange task-relevant semantic information through quantum links. While the general setting may involve multiple quantum nodes, this work focuses on the fundamental two-node case, with transmitter and receiver QPUs connected through a noisy quantum channel. Using MNIST, the framework is evaluated under ideal, bit-flip, depolarizing, and amplitude-damping channels. A baseline model is first trained over a perfect channel and evaluated under increasing noise without retraining. Receiver-side end-to-end training is then performed at fixed depolarizing-noise levels. The perfect-channel model achieves an accuracy of $0.9556$ and an F1-score of $0.9551$. Results show channel-dependent performance degradation, while receiver training substantially restores task performance under moderate and high depolarizing noise. Moreover, task recovery does not require reconstruction of the transmitted density matrix, highlighting a distinction between physical-state recovery and semantic-feature recovery. These results demonstrate that a trainable quantum receiver can recover task-relevant semantic information from noise-distorted quantum states and maintain high classification performance.