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Polarity Related Influence Maximization in Signed Social Networks

机译:签名社交网络中与极性相关的影响最大化

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摘要

Influence maximization in social networks has been widely studied motivated by applications like spread of ideas or innovations in a network and viral marketing of products. Current studies focus almost exclusively on unsigned social networks containing only positive relationships (e.g. friend or trust) between users. Influence maximization in signed social networks containing both positive relationships and negative relationships (e.g. foe or distrust) between users is still a challenging problem that has not been studied. Thus, in this paper, we propose the polarity-related influence maximization (PRIM) problem which aims to find the seed node set with maximum positive influence or maximum negative influence in signed social networks. To address the PRIM problem, we first extend the standard Independent Cascade (IC) model to the signed social networks and propose a Polarity-related Independent Cascade (named IC-P) diffusion model. We prove that the influence function of the PRIM problem under the IC-P model is monotonic and submodular Thus, a greedy algorithm can be used to achieve an approximation ratio of 1-1/e for solving the PRIM problem in signed social networks. Experimental results on two signed social network datasets, Epinions and Slashdot, validate that our approximation algorithm for solving the PRIM problem outperforms state-of-the-art methods.
机译:社交网络中的影响最大化已被广泛研究,其动机是诸如在网络中传播思想或创新以及产品进行病毒式营销。当前的研究几乎完全集中于未签名的社交网络,该社交网络仅包含用户之间的积极关系(例如朋友或信任)。用户之间同时包含正向关系和负向关系(例如敌人或不信任)的已签名社交网络中的影响力最大化仍然是一个尚未解决的具有挑战性的问题。因此,在本文中,我们提出了极性相关的影响最大化(PRIM)问题,旨在找到签名社交网络中具有最大正影响或最大负影响的种子节点集。为了解决PRIM问题,我们首先将标准的独立级联(IC)模型扩展到已签名的社交网络,并提出一种与极性相关的独立级联(称为IC-P)扩散模型。我们证明了IC-P模型下PRIM问题的影响函数是单调和亚模的,因此,可以使用贪婪算法来实现1-1 / e的近似比,以解决签名社交网络中的PRIM问题。在两个带符号的社交网络数据集Epinions和Slashdot上的实验结果证实,我们用于解决PRIM问题的近似算法优于最新方法。

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