Continuous Influence-Based Community Partition for Social Networks

Community partition is of great importance in social networks because of the rapid increasing network scale, data and applications. We consider the community partition problem under Linear Threshold (LT) model in social networks, which is a combinatorial optimization problem that divides the social...

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Published in:IEEE transactions on network science and engineering Vol. 9; no. 3; pp. 1187 - 1197
Main Authors: Ni, Qiufen, Guo, Jianxiong, Wu, Weili, Wang, Huan, Wu, Jigang
Format: Journal Article
Language:English
Published: Piscataway IEEE 01.05.2022
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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ISSN:2327-4697, 2334-329X
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Abstract Community partition is of great importance in social networks because of the rapid increasing network scale, data and applications. We consider the community partition problem under Linear Threshold (LT) model in social networks, which is a combinatorial optimization problem that divides the social network to disjoint <inline-formula><tex-math notation="LaTeX">m</tex-math></inline-formula> communities. Our goal is to maximize the sum of influence propagation within each community. As the influence propagation function of community partition problem is supermodular under LT model, we use the method of Lov<inline-formula><tex-math notation="LaTeX">{\acute{a}}</tex-math></inline-formula>sz Extension to relax the target influence function and transfer our goal to maximize the relaxed function over a matroid polytope. Next, we propose a continuous greedy algorithm using the properties of the relaxed function to solve our problem, which needs to be discretized in concrete implementation. Then, random rounding technique is used to convert the fractional solution to the integer solution. We present a theoretical analysis with <inline-formula><tex-math notation="LaTeX">1-1/e</tex-math></inline-formula> approximation ratio for the proposed algorithms. Extensive experiments are conducted to evaluate the performance of the proposed continuous greedy algorithms on real-world online social networks datasets. The results demonstrate that continuous community partition method can improve influence spread and accuracy of the community partition effectively.
AbstractList Community partition is of great importance in social networks because of the rapid increasing network scale, data and applications. We consider the community partition problem under Linear Threshold (LT) model in social networks, which is a combinatorial optimization problem that divides the social network to disjoint <inline-formula><tex-math notation="LaTeX">m</tex-math></inline-formula> communities. Our goal is to maximize the sum of influence propagation within each community. As the influence propagation function of community partition problem is supermodular under LT model, we use the method of Lov<inline-formula><tex-math notation="LaTeX">{\acute{a}}</tex-math></inline-formula>sz Extension to relax the target influence function and transfer our goal to maximize the relaxed function over a matroid polytope. Next, we propose a continuous greedy algorithm using the properties of the relaxed function to solve our problem, which needs to be discretized in concrete implementation. Then, random rounding technique is used to convert the fractional solution to the integer solution. We present a theoretical analysis with <inline-formula><tex-math notation="LaTeX">1-1/e</tex-math></inline-formula> approximation ratio for the proposed algorithms. Extensive experiments are conducted to evaluate the performance of the proposed continuous greedy algorithms on real-world online social networks datasets. The results demonstrate that continuous community partition method can improve influence spread and accuracy of the community partition effectively.
Community partition is of great importance in social networks because of the rapid increasing network scale, data and applications. We consider the community partition problem under Linear Threshold (LT) model in social networks, which is a combinatorial optimization problem that divides the social network to disjoint [Formula Omitted] communities. Our goal is to maximize the sum of influence propagation within each community. As the influence propagation function of community partition problem is supermodular under LT model, we use the method of Lov[Formula Omitted]sz Extension to relax the target influence function and transfer our goal to maximize the relaxed function over a matroid polytope. Next, we propose a continuous greedy algorithm using the properties of the relaxed function to solve our problem, which needs to be discretized in concrete implementation. Then, random rounding technique is used to convert the fractional solution to the integer solution. We present a theoretical analysis with [Formula Omitted] approximation ratio for the proposed algorithms. Extensive experiments are conducted to evaluate the performance of the proposed continuous greedy algorithms on real-world online social networks datasets. The results demonstrate that continuous community partition method can improve influence spread and accuracy of the community partition effectively.
Author Wang, Huan
Wu, Jigang
Ni, Qiufen
Wu, Weili
Guo, Jianxiong
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Snippet Community partition is of great importance in social networks because of the rapid increasing network scale, data and applications. We consider the community...
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SubjectTerms Algorithms
Approximation algorithms
Combinatorial analysis
Community partition
Detection algorithms
Greedy algorithms
Heuristic algorithms
Influence functions
influence maximization
Integrated circuit modeling
Lov<inline-formula xmlns:ali="http://www.niso.org/schemas/ali/1.0/" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance"> <tex-math notation="LaTeX"> acute{a}</tex-math> </inline-formula>sz extension
matroid polytope
Optimization
Partitioning algorithms
Propagation
Rounding
Social networking (online)
Social networks
Title Continuous Influence-Based Community Partition for Social Networks
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