A Synthetic Data-Assisted Satellite Terrestrial Integrated Network Intrusion Detection Framework

Abstract

The Satellite-Terrestrial Integrated Network (STIN) is an emerging paradigm offering seamless network services across geographical boundaries, yet it faces significant security challenges, including limited intrusion prevention capabilities. Federated learning (FL) provides a viable solution by aggregating traffic data from STIN clients (e.g., ground stations and edge routers) to train models for network intrusion detection systems (NIDS). However, satellite and terrestrial domain data’s non-independent and identically distributed (non-IID) nature hinders training efficiency and performance. This paper proposes STINIDF, a novel STIN intrusion detection framework leveraging FL-based data augmentation. STINIDF utilizes FL to collaboratively train a conditional diffusion model across STIN nodes while preserving privacy via differential privacy mechanisms, generating global traffic data representative of the STIN distribution. Each node then integrates global and local traffic data to train a local model for NIDS, addressing non-IID challenges by balancing data distribution through data augmentation. Using a simulation environment developed with OMNeT++ and INET, a Satellite-Terrestrial Integrated (STI) traffic dataset was created, including intrusion scenarios such as signal disruption, UDP flooding, and jamming attacks. Experimental results indicate that STINIDF outperforms existing data augmentation-based approaches under non-IID conditions, achieving $\mathbf {96.63\%(2.41\%\uparrow)}$ accuracy, $\mathbf {96.71\% (3.14\%\uparrow)}$ precision, $\mathbf {96.54\%(1.65\%\uparrow)}$ recall and $\mathbf {96.66\%(2.7\%\uparrow)}$ F1 score. Furthermore, when compared to methods integrating data augmentation with differential privacy, STINIDF demonstrates an effective balance between privacy preservation and intrusion detection performance, attaining an accuracy of $\mathbf {96.14\%(2.57\%\uparrow)}$ and a FID of $\mathbf {17.88(7.41\downarrow)}$ .