aiqbench analysis
This paper studies how to schedule limited network transmissions so a multimodal ML model gets fresh sensor features for real-time inference. It models inference error as a function of Age of Information and uses semi-Markov decision processes to derive scheduling policies. The results are mainly about the trade-off between computational cost and error: a low-complexity policy gives up accuracy for much faster offline computation, and the paper quantifies that gap. For ML readers, the useful takeaway is that data freshness can be treated as a first-class variable in multimodal inference systems.
Multimodal Remote Inference
arXiv:2508.07555v4 Announce Type: replace Abstract: We consider a remote inference system with multiple modalities, where a multimodal machine learning (ML) model performs real-time inference using features collected from remote sensors. When sensor observations evolve dynamically over time, fresh features are critical for inference tasks. However, timely delivery of features from all modalities is often infeasible under limited network resources. To address this challenge, we formulate a multimodal scheduling problem to minimize the ML model's inference error. We model this error as a general function of the Age of Information (AoI) vector, where AoI quantifies data freshness. We cast the problem as a semi-Markov decision process (SMDP) and derive an equivalent reformulation with a reduced state set. We then show that the problem has fundamentally different chain structures in the two-modality and multi-modality cases. For the two-modality case, we prove that the optimal policy has an index-based threshold structure. For the general multi-modality case (two or more modalities), we develop an optimal switching-type policy (OPT-ST), which is computed using a multichain policy iteration algorithm (MPI). To further reduce complexity, we also develop two low-complexity policies: the round-robin-like switching-type policy (RR-ST) and the round-robin-like threshold policy (RR-Thres). Numerical results show that OPT-ST achieves the lowest inference error among all baselines, with reductions of up to 80.3%. In a five-modality case, RR-ST and RR-Thres achieve $5.2\times$ and $89.8\times$ speedups in offline computation over OPT-ST, respectively, at the cost of increasing the inference error by 23.3% and 38.6%, respectively.
Abstract:We consider a remote inference system with multiple modalities, where a multimodal machine learning (ML) model performs real-time inference using features collected from remote sensors. When sensor observations evolve dynamically over time, fresh features are critical for inference tasks. However, timely delivery of features from all modalities is often infeasible under limited network resources. To address this challenge, we formulate a multimodal scheduling problem to minimize the ML model's inference error. We model this error as a general function of the Age of Information (AoI) vector, where AoI quantifies data freshness. We cast the problem as a semi-Markov decision process (SMDP) and derive an equivalent reformulation with a reduced state set. We then show that the problem has fundamentally different chain structures in the two-modality and multi-modality cases. For the two-modality case, we prove that the optimal policy has an index-based threshold structure. For the general multi-modality case (two or more modalities), we develop an optimal switching-type policy (OPT-ST), which is computed using a multichain policy iteration algorithm (MPI). To further reduce complexity, we also develop two low-complexity policies: the round-robin-like switching-type policy (RR-ST) and the round-robin-like threshold policy (RR-Thres). Numerical results show that OPT-ST achieves the lowest inference error among all baselines, with reductions of up to 80.3%. In a five-modality case, RR-ST and RR-Thres achieve $5.2\times$ and $89.8\times$ speedups in offline computation over OPT-ST, respectively, at the cost of increasing the inference error by 23.3% and 38.6%, respectively.
Machine Learning (cs.LG); Information Theory (cs.IT); Networking and Internet Architecture (cs.NI)
arXiv:2508.07555 [cs.LG]
(or arXiv:2508.07555v4 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2508.07555 Focus to learn more arXiv-issued DOI via DataCite
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