Data Partition and Rate Control for Learning and Energy Efficient Edge Intelligence

TL;DR

This paper proposes a novel data partition and rate control framework for energy-efficient edge intelligence, optimizing learning accuracy and energy consumption through a multi-objective approach and advanced algorithms.

Contribution

It introduces a new paradigm called learning-and-energy-efficient edge intelligence, with optimal data partition and rate control solutions derived for complex multi-objective optimization.

Findings

Optimal data partition derived using Lagrange method.

Rate control follows a directional water filling structure.

Proposed algorithms extend to limited buffer and bursty data scenarios.

Abstract

The rapid development of artificial intelligence together with the powerful computation capabilities of the advanced edge servers make it possible to deploy learning tasks at the wireless network edge, which is dubbed as edge intelligence (EI). The communication bottleneck between the data resource and the server results in deteriorated learning performance as well as tremendous energy consumption. To tackle this challenge, we explore a new paradigm called learning-and-energy-efficient (LEE) EI, which simultaneously maximizes the learning accuracies and energy efficiencies of multiple tasks via data partition and rate control. Mathematically, this results in a multi-objective optimization problem. Moreover, the continuous varying rates over the whole transmission duration introduce infinite variables. To solve this complex problem, we consider the case with infinite server buffer capacity and one-shot data arrival at sensor. First, the number of variables are reduced to a finite level by exploiting the optimality of constant-rate transmission in each epoch. Second, the optimal solution is found by applying stratified sequencing or objectives merging. By assuming higher priority of learning efficiency in stratified sequencing, the closed form of optimal data partition is derived by the Lagrange method, while the optimal rate control is proved to have the structure of directional water filling (DWF), based on which a string-pulling (SP) algorithm is proposed to obtain the numerical values. The DWF structure of rate control is also proved to be optimal in objectives merging via weighted summation. By exploiting the optimal rate changing properties, the SP algorithm is further extended to account for the cases with limited server buffer capacity or bursty data arrival at sensor. The performance of the proposed design is examined by extensive experiments based on public datasets.