竞争线性阈值模型下的正面影响最大化与负面影响最小化

Chiang Lee, Cheng-En Sung, Hao-Shang Ma, Jen-Wei Huang
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引用次数: 5

摘要

在影响最大化问题中,我们希望在给定的图中找到节点的初始子集,该子集通过“口碑”传播使最终受影响节点的数量最大化。测量一组种子节点的影响范围,逐步选择边际增量最大的节点是现有算法的主要方法之一。在本文中,我们试图从一个不同的策略-在改进的角度来解决这个问题。更复杂的情况是,积极和消极的观点都在社交网络中传播。目标函数同时考虑正面影响的最大化和负面舆论传播的最小化。提出了IDR(影响分布重定向)算法,通过重定向节点的影响分布来定义影响扩散的初始种子节点,使目标函数最大化。节点的影响分布反映了影响扩散过程中节点的潜在影响趋势。关键策略是在稳定节点附近减小正向影响,在波动区域增加正向影响。从实验结果来看,IDR在目标函数上优于对比法。此外,IDR还分别通过增加正激活节点数和减少负激活节点数来提高性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
IDR: Positive Influence Maximization and Negative Influence Minimization Under Competitive Linear Threshold Model
In influence maximization problem, we would like to find an initial subset of nodes in a given graph, which maximizes the final number of affected nodes through "word of mouth" propagation. Measuring the influence spread of set of seed nodes and gradually selecting the node with largest marginal increase is one of the main approaches of existing algorithms. In this paper, we try to solve this problem from a different strategy — in an improvement perspective. A more complex condition is depicted as both positive and negative opinions are propagating in the social network. The objective function considers the maximization of the positive influence and minimizes the negative opinion spreading simultaneously. We propose IDR (Influence Distribution Redirection) algorithm to define initial seed nodes of influence diffusion based on redirecting the influence distribution of nodes to maximize the objective function. The influence distribution of nodes shows the potential influence trend of nodes during the influence diffusion process. The key strategy is reducing the positive influence nearby the steady nodes and increasing in the vacillate region. From the experimental results, IDR outperforms the compared method on the objective function. In addition, IDR also improves the performance of increasing the number of positive active nodes and decreasing the number of negative activated nodes respectively.
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