Efficient and Effective Algorithms for A Family of Influence Maximization Problems with A Matroid Constraint
Yiqian Huang, Shiqi Zhang, Laks V.S. Lakshmanan, Wenqing Lin, Xiaokui, Xiao, Bo Tang

TL;DR
This paper introduces AMP and RAMP algorithms that efficiently solve influence maximization problems with matroid constraints, outperforming existing methods in quality, speed, and memory on real-world social networks and industry applications.
Contribution
The paper presents a novel $(1-1/e- ext{epsilon})$-approximation algorithm for influence maximization with matroid constraints and a fast implementation, RAMP, improving efficiency and effectiveness.
Findings
AMP outperforms competitors in quality, speed, and memory.
RAMP significantly improves influence spread in real-world social networks.
Deployed RAMP in industry, enhancing online gaming influence strategies.
Abstract
Influence maximization (IM) is a classic problem that aims to identify a small group of critical individuals, known as seeds, who can influence the largest number of users in a social network through word-of-mouth. This problem finds important applications including viral marketing, infection detection, and misinformation containment. The conventional IM problem is typically studied with the oversimplified goal of selecting a single seed set. Many real-world scenarios call for multiple sets of seeds, particularly on social media platforms where various viral marketing campaigns need different sets of seeds to propagate effectively. To this end, previous works have formulated various IM variants, central to which is the requirement of multiple seed sets, naturally modeled as a matroid constraint. However, the current best-known solutions for these variants either offer a weak…
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Taxonomy
TopicsGraph Theory and Algorithms
