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Efficient Overlapping Community Detection Algorithms Using Modularity and Cosine Functions


核心概念
The authors present two overlapping network community detection algorithms based on extended modularity and cosine functions, applicable to both undirected and directed graphs.
摘要

The content discusses the challenges of community detection in networks with overlapping nodes. Two algorithms are proposed: Parameterized Modularity Overlap Algorithm and Module Overlap Algorithm. Experiments on real data and random graphs demonstrate the effectiveness of these algorithms in identifying overlapping communities.

The Parameterized Modularity Overlap Algorithm focuses on identifying overlapping communities based on a threshold parameter, while the Module Overlap Algorithm aims to increase modularity step by step. The experiments show promising results in detecting overlapping communities in various network structures.

Key metrics such as modularity values and ONMI scores are used to evaluate the performance of the algorithms across different datasets. The experiments highlight the importance of considering overlap in community detection for more accurate results.

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Q = 1/2m * Σ(Auv - dudv) * f(αuCj, αvCj) Q0 = 1/2m * Σ(Auv - dudv) * αuCj * αvCj / 2 Qd = 1/m * Σ(Auv - dinu*doutv) Qd(θ) = 1/m * Σ(Auv - θdinudoutv)
引用
"Most community detection methods assume that nodes belong to only one community." "In many cases, nodes can participate in multiple communities simultaneously." "Our method is more reasonable because it depends not only on the θ coefficient but also on the characteristics of the community Cj."

更深入的查询

How do these algorithms compare to traditional non-overlapping community detection methods

The algorithms presented for overlapping community detection offer a significant advancement compared to traditional non-overlapping community detection methods. Traditional methods assume that nodes belong to only one community, which may not accurately reflect real-world scenarios where nodes can participate in multiple communities simultaneously. The new algorithms allow for more nuanced and realistic modeling of network structures by identifying overlapping communities.

What implications do overlapping communities have for network analysis beyond clustering

Overlapping communities in network analysis provide valuable insights beyond clustering. They can reveal intricate relationships between nodes that belong to multiple communities, offering a deeper understanding of the complex interactions within a network. By uncovering these overlaps, researchers can gain insights into the multifaceted nature of social networks, biological systems, and other interconnected structures. This information is crucial for studying influence propagation, information diffusion, and structural vulnerabilities within networks.

How can these algorithms be adapted for dynamic networks with evolving community structures

Adapting these algorithms for dynamic networks with evolving community structures involves incorporating time-dependent data and considering how communities change over time. One approach could be to introduce temporal aspects into the algorithm by assigning timestamps to edges or nodes and updating the community structure based on changing connections. Additionally, techniques like sliding windows or incremental updates can help capture the evolution of communities as new data streams in. By integrating temporal dynamics into the algorithms, they can effectively analyze dynamic networks with shifting community memberships.
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