ISAC for AI: A Trade-off Framework Across Data Acquisition and Transfer in Federated Learning

TL;DR

This paper introduces a resource allocation framework for federated learning in integrated sensing and communication systems, jointly optimizing sensing and communication resources to improve learning performance under energy constraints.

Contribution

It explicitly models the relationship between sensing data quality, dataset size, and upload reliability, enabling a joint optimization framework for FL resource allocation.

Findings

Derived a closed-form convergence upper bound for FL performance.

Proposed a two-layer optimization algorithm with linear complexity.

Jointly optimized sensing and communication resources to enhance FL convergence.

Abstract

In this paper, we propose a resource allocation framework for federated learning (FL) in integrated sensing and communication (ISAC) systems, where we consider not only the reliability of model transfer through communication, but also the quality of data acquisition through sensing in the first place. Unlike existing works that assume training data is pre-collected or only impose a fixed sensing signal-to-noise ratio (SNR) threshold to reflect data quality, we explicitly characterize the relationship between sensing data quality (measured by sensing SNR), dataset size, and the upload reliability in FL training, and exploit this relationship to allocate resources between sensing and communication under a shared energy budget. This is non-trivial due to the intricate coupling among sensing data quality, transmission reliability, and communication resource allocation; nevertheless, it enables a principled joint optimization framework that directly enhances learning performance. Specifically, we derive a closed-form convergence upper bound that quantifies the joint impact of these factors on the FL optimality gap. Utilizing this upper bound, the original intractable optimization problem can be reformulated into a tractable resource allocation problem that jointly optimizes the sensing transmit power, number of sensing snapshots, and communication transmit power at each device subject to individual energy budget constraints. To solve the reformulated problem, we propose a two-layer optimization algorithm with linear complexity, where the outer layer employs golden section search and the inner layer solves per-device subproblems with closed-form solutions.