Fluid Antenna System-Enabled UAV-to-Ground Communications
Xusheng Zhu, Kai-Kit Wong, Qingqing Wu, Hyundong Shin, Yangyang Zhang
TL;DR
The paper tackles UAV–to–ground communications with a fluid antenna system (FAS) under double‑shadowing fading. It develops an eigenvalue‑based FAS approximation that reduces $N$ ports to $M$ effective i.n.i.d. branches, enabling tractable end‑to‑end SNR statistics via Meijer G‑functions. Using these statistics, the authors derive exact integral expressions for outage probability, average BER, and average capacity, and provide closed‑form results for the practical $M=2$ case. An asymptotic analysis shows a multiplicative diversity order of $G_d = M d$, where $d$ is the single‑link diversity of the DS channel; extensive simulations validate the framework and highlight the trade‑offs between port density and aperture in realistic UAV scenarios.
Abstract
Fluid antenna systems (FAS) have emerged as a revolutionary technology offering enhanced spatial diversity within a compact form factor. Concurrently, unmanned aerial vehicles (UAVs) are integral to future networks, necessitating channel models that capture both multipath fading and shadowing. This letter presents a novel performance analysis of a UAV-to-ground link, where the receiver is equipped with an $N$-port FAS operating over the challenging double-shadowing fading channel. By adapting a tractable eigenvalue-based approximation for the correlated FAS ports, we derive new analytical expressions for the end-to-end signal-to-noise ratio statistics, namely the cumulative distribution function and the probability density function. Based on these statistics, we present exact integral expressions for the outage probability, average bit error rate, and average channel capacity. We further derive new, tractable closed-form solutions for the average bit error rate and capacity for the practical dual-rank, independent but non-identically distributed case. Finally, a key asymptotic analysis reveals that the system achieves a multiplicative diversity order of $G_d = M \times d$, which is precisely the product of the FAS spatial rank $M$ and the intrinsic channel diversity order $d$. Simulation results are provided to validate the high accuracy of our entire theoretical framework.
