Abstract

Real social networks are huge and continue to expand rapidly. Most existing dynamic influence maximization (IM) algorithms are based on the node-to-node propagation model; hence, they have high time complexity and large storage space consumption. They usually reduce computational complexity using a sampling method while sacrificing the influence spread. In this paper, we propose a topic-aware community independent cascade (IC) model to reduce the complexity of dynamic IM without losing accuracy. The proposed model reduces the problem domain through community-level propagation, and then enhances the global features by integrating community structural features, community topic features, and time information into an IC model. We construct the data structure of the dynamic community index to avoid recalculation when the network grows. Based on the dynamic community index, we design a dynamic IM algorithm to quickly approximate the solution with the (1-1/e)-approximation guarantee. The experimental results on real social networks demonstrated that, compared with existing IM algorithms, the proposed algorithm had better stability and dynamic adaptability, higher computational efficiency, and less space consumption without reducing the approximation ratio and influence spread.

Highlights

  • R Eal social networks can quickly spread product news by virtue of their large user groups and word-of-mouth effects

  • When the size of the dataset was not sufficiently large, the advantage of the RSB algorithm was not obvious; its influence spread on the two datasets HepTh and DBLP was the lowest

  • The community topic feature-based dynamic IM (CFDI) algorithm obtained the highest influence spread on all three datasets, and its influence spread was slightly affected by the increase of M

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Summary

Introduction

R Eal social networks can quickly spread product news by virtue of their large user groups and word-of-mouth effects. Research on the influence maximization (IM) of social networks has been receiving extensive attention from academia and industrial fields. The first issue is how to identify the most influential users, we call them seeds, to maximize the spread of information. The second issue is how to estimate the influence spread of seeds. Domingos [1] and Richardson [2] proposed the basic algorithm of the IM problem. Kempe et al [3] further proposed two classic

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