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Goal-Oriented Multiple Access Connectivity for Networked Intelligent Systems

Pouya Agheli, Nikolaos Pappas, Marios Kountouris

TL;DR

The paper addresses resource-efficient goal-oriented connectivity in networked intelligent systems by introducing a self-decision goal-oriented multiple access scheme. It defines a GoE metric that jointly accounts for discrepancy error, resource consumption, and update utility, and derives optimal activation probabilities and threshold-based decision rules for three update-acquisition schemes. Using a KKT-based optimization and a practical algorithm, it jointly optimizes activation and weighting, with analysis for large attribute-state spaces. Simulations show the approach achieves at least 92% of the optimal GoE and can reduce channel load under semantics-aware operation, demonstrating substantial gains in efficiency for semantic communications over shared wireless channels.

Abstract

We design a self-decision goal-oriented multiple access scheme, where sensing agents observe a common event and individually decide to communicate the event's attributes as updates to the monitoring agents, to satisfy a certain goal. Decisions are based on the usefulness of updates, generated under uniform, change- and semantics-aware acquisition, as well as statistics and updates of other agents. We obtain optimal activation probabilities and threshold criteria for decision-making under all schemes, maximizing a grade of effectiveness metric. Alongside studying the effect of different parameters on effectiveness, our simulation results show that the self-decision scheme may attain at least 92% of optimal performance.

Goal-Oriented Multiple Access Connectivity for Networked Intelligent Systems

TL;DR

The paper addresses resource-efficient goal-oriented connectivity in networked intelligent systems by introducing a self-decision goal-oriented multiple access scheme. It defines a GoE metric that jointly accounts for discrepancy error, resource consumption, and update utility, and derives optimal activation probabilities and threshold-based decision rules for three update-acquisition schemes. Using a KKT-based optimization and a practical algorithm, it jointly optimizes activation and weighting, with analysis for large attribute-state spaces. Simulations show the approach achieves at least 92% of the optimal GoE and can reduce channel load under semantics-aware operation, demonstrating substantial gains in efficiency for semantic communications over shared wireless channels.

Abstract

We design a self-decision goal-oriented multiple access scheme, where sensing agents observe a common event and individually decide to communicate the event's attributes as updates to the monitoring agents, to satisfy a certain goal. Decisions are based on the usefulness of updates, generated under uniform, change- and semantics-aware acquisition, as well as statistics and updates of other agents. We obtain optimal activation probabilities and threshold criteria for decision-making under all schemes, maximizing a grade of effectiveness metric. Alongside studying the effect of different parameters on effectiveness, our simulation results show that the self-decision scheme may attain at least 92% of optimal performance.
Paper Structure (15 sections, 1 theorem, 25 equations, 3 figures, 1 algorithm)

This paper contains 15 sections, 1 theorem, 25 equations, 3 figures, 1 algorithm.

Key Result

Proposition 1

The expected discrepancy error probability $P_{{\rm e}, n}$ for the $n$-th attribute is derived as where $\mathcal{E}_n=\frac{1}{2^{|\mathcal{K}_n|}} \sum_{\ell=1}^{2^{|\mathcal{K}_n|}} \mathcal{E}_{n,\ell}$ denotes the probability that the $n$-th attribute is not successfully delivered to $M_t$ NMAs, where where $q_{k,n}$ is the probability that the $k$-th ISA's observation is correct. Moreover

Figures (3)

  • Figure 1: Goal-oriented medium access in a networked intelligent system.
  • Figure 2: The objective of $\mathcal{P}_2$ and its constraint versus the meta value threshold.
  • Figure 3: The interplay between the objective of $\mathcal{P}_2$ and the number of states in the DTMC for different sizes of required attributes.

Theorems & Definitions (2)

  • Proposition 1
  • Remark 1