Communication-Assisted Sensing Systems: Fundamental Limits and ISAC Waveform Design
<|reference_start|>Communication-Assisted Sensing Systems: Fundamental Limits and ISAC Waveform Design: The communication-assisted sensing (CAS) systems are expected to endow the users with beyond-line-of-sight sensing capabilities without the aid of additional sensors. In this paper, we study the dual-functional signaling strategy, focusing on three primary aspects, namely, the information-theoretic framework, the optimal distribution of channel input, and the optimal waveform design for Gaussian signals. First, we establish the information-theoretic framework and develop a modified source-channel separation theorem (MSST) tailored for CAS systems. The proposed MSST elucidates the relationship between achievable distortion, coding rate, and communication channel capacity in cases where the distortion metric is separable for sensing and communication (S\&C) processes. Second, we present an optimal channel input design for dual-functional signaling, which aims to minimize total distortion under the constraints of the MSST and resource budget. We then conceive a two-step Blahut-Arimoto (BA)-based optimal search algorithm to numerically solve the functional optimization problem. Third, in light of the current signaling strategy, we further propose an optimal waveform design for Gaussian signaling in multi-input multi-output (MIMO) CAS systems. The associated covariance matrix optimization problem is addressed using a successive convex approximation (SCA)-based waveform design algorithm. Finally, we provide numerical simulation results to demonstrate the effectiveness of the proposed algorithms and to show the unique performance tradeoff between S\&C processes.<|reference_end|>
@article{dong2024communication-assisted,
    title={Communication-Assisted Sensing Systems: Fundamental Limits and ISAC
  Waveform Design},
    author={Fuwang Dong, Fan Liu, Yifeng Xiong, Yuanhao Cui, Wei Wang, Shi Jin},
    journal={arXiv preprint arXiv:2409.03561},
    year={2024},
    archivePrefix={arXiv},
    eprint={2409.03561},
    primaryClass={cs.IT math.IT}
}