Multi-Objective Influence Maximization Under Varying-Size Solutions and Constraints

T. K. Biswas, A. Abbasi, R. Chakrabortty
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Abstract

Identification of a set of influential spreaders in a network, called the Influence Maximization (IM) problem, has gained much popularity due to its immense practicality. In real-life applications, not only the influence spread size, but also some other criteria such as the selection cost and the size of the seed set play an important role in selecting the optimal solution. However, majority of the existing works have treated this issue as a single-objective optimization problem, where decision-makers are forced to make their choices regarding other variables in advance despite having a thorough understanding of them. This research formulates a multi-objective version of the IM problem (referred to as MOIMP), which considers three competing objectives while subject to certain practical restrictions. Theoretical analysis reveals that the influence spreading function under the suggested MOIMP framework is no longer monotone, but submodular. We also considered three well-established multi-objective evolutionary algorithms to solve the proposed MOIMP. Since the proposed MOIMP addresses varying-size seeds, all the considered algorithms are significantly modified to fit into it. Experimental results on four real-life datasets, evaluating and comparing the performance of the considered algorithms, demonstrate the effectiveness of the proposed MOIMP.
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变规模解和约束下的多目标影响最大化
网络中一组有影响力的传播者的识别,被称为影响力最大化(IM)问题,由于其巨大的实用性而受到广泛欢迎。在实际应用中,除了影响范围大小外,选择成本、种子集大小等因素对最优解的选择也起着重要作用。然而,现有的大部分工作都将此问题视为单目标优化问题,决策者在对其他变量有充分了解的情况下,被迫提前做出选择。本研究提出了一个多目标版本的IM问题(称为MOIMP),它考虑了三个相互竞争的目标,同时受到一定的实际限制。理论分析表明,在本文提出的MOIMP框架下,影响扩散函数不再是单调的,而是次模的。我们还考虑了三种成熟的多目标进化算法来解决所提出的MOIMP问题。由于提出的MOIMP处理不同大小的种子,因此所有考虑的算法都经过了重大修改以适应它。在四个实际数据集上的实验结果,评估和比较了所考虑算法的性能,证明了所提出的MOIMP的有效性。
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