KWIQ: Answering k-core Window Queries in Temporal Networks

Mahdihusain Momin, Raj Kamal, Shantwana Dixit, Sayan Ranu, A. Bagchi
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Abstract

Understanding the evolution of communities and the factors that contribute to their development, stability and disappearance over time is a fundamental problem in the study of temporal networks. The concept of 𝑘 -core is one of the most popular metrics to detect communities. Since the 𝑘 -core of a temporal network changes with time, an important question arises: Are there nodes that always remain within the 𝑘 -core? In this paper, we explore this question by introducing the notion of core-invariant nodes . Given a temporal window ∆ and a parameter K , the core-invariant nodes are those that are part of the K -core throughout ∆. Core-invariant nodes have been shown to dictate the stability of networks, while being also useful in detecting anomalous behavior. The complexity of finding core-invariant nodes is 𝑂 ( | ∆ |×| 𝐸 | ), which is exorbitantly high for million-scale networks. We overcome this computational bottleneck by designing an algorithm called Kwiq. Kwiq efficiently processes the cascading impact of network updates through a novel data structure called orientation graph. Through extensive experiments on real temporal networks containing millions of nodes, we establish that the proposed pruning strategies are more than 5 times faster than baseline strategies.
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KWIQ:回答时间网络中的k核窗口查询
了解群落的演变及其随时间发展、稳定和消失的因素是时间网络研究中的一个基本问题。𝑘-core的概念是检测社区最流行的指标之一。由于时间网络的𝑘-核心随着时间的变化而变化,因此出现了一个重要的问题:是否存在始终保持在𝑘-核心中的节点?在本文中,我们通过引入核心不变节点的概念来探讨这个问题。给定一个时间窗口∆和一个参数K,核心不变节点是整个∆中K核心的一部分。核心不变节点已被证明可以指示网络的稳定性,同时在检测异常行为方面也很有用。寻找核心不变节点的复杂度为𝑂(|∆| x | ),这对于百万规模的网络来说太高了。我们通过设计一个叫做Kwiq的算法来克服这个计算瓶颈。Kwiq通过一种称为方向图的新颖数据结构有效地处理网络更新的级联影响。通过对包含数百万节点的真实时态网络的大量实验,我们确定了所提出的修剪策略比基线策略快5倍以上。
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