A Bilevel Programming Framework for Joint Edge Resource Management and Pricing

TL;DR

This paper proposes a bilevel optimization framework for joint edge resource management and pricing that considers service preferences, aiming to optimize platform profit and service costs in edge computing environments.

Contribution

It introduces a novel bilevel model incorporating service preferences into edge resource allocation and pricing, with analytical and solution methods for complex scenarios.

Findings

The model effectively balances platform profit and service costs.

Analytic solution derived for single EN case.

Numerical results demonstrate the framework's efficacy.

Abstract

The emerging edge computing paradigm promises to provide low latency and ubiquitous computation to numerous mobile and Internet of Things (IoT) devices at the network edge. How to efficiently allocate geographically distributed heterogeneous edge resources to a variety of services is a challenging task. While this problem has been studied extensively in recent years, most of the previous work has largely ignored the preferences of the services when making edge resource allocation decisions. To this end, this paper introduces a novel bilevel optimization model, which explicitly takes the service preferences into consideration, to study the interaction between an EC platform and multiple services. The platform manages a set of edge nodes (ENs) and acts as the leader while the services are the followers. Given the service placement and resource pricing decisions of the leader, each service decides how to optimally divide its workload to different ENs. The proposed framework not only maximizes the profit of the platform but also minimizes the cost of every service. When there is a single EN, we derive a simple analytic solution for the underlying problem. For the general case with multiple ENs and multiple services, we present a Karush Kuhn Tucker based solution and a duality based solution, combining with a series of linearizations, to solve the bilevel problem. Extensive numerical results are shown to illustrate the efficacy of the proposed model.