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An algorithm for updating betweenness centrality scores of all vertices in a graph upon deletion of a single edge 一种在删除一条边时更新图中所有顶点间性中心性分数的算法
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-07-01 DOI: 10.1093/comnet/cnac033
Yoshiki Satotani;Tsuyoshi Migita;Norikazu Takahashi;Ernesto Estrada
Betweenness centrality (BC) is a measure of the importance of a vertex in a graph, which is defined using the number of the shortest paths passing through the vertex. Brandes proposed an efficient algorithm for computing the BC scores of all vertices in a graph, which accumulates pair dependencies while traversing single-source shortest paths. Although this algorithm works well on static graphs, its direct application to dynamic graphs takes a huge amount of computation time because the BC scores must be computed from scratch every time the structure of graph changes. Therefore, various algorithms for updating the BC scores of all vertices have been developed so far. In this article, we propose a novel algorithm for updating the BC scores of all vertices in a graph upon deletion of a single edge. We also show the validity and efficiency of the proposed algorithm through theoretical analysis and experiments using various graphs obtained from synthetic and real networks.
中间中心性(BC)是对图中一个顶点重要性的度量,它是用经过该顶点的最短路径的数量来定义的。Brandes提出了一种计算图中所有顶点的BC分数的高效算法,该算法在遍历单源最短路径时积累对依赖关系。尽管该算法在静态图上运行良好,但由于每次图的结构发生变化时都必须从头计算BC分数,因此将其直接应用于动态图需要花费大量的计算时间。因此,目前已经开发了各种算法来更新所有顶点的BC分数。在本文中,我们提出了一种新的算法,用于在删除单个边时更新图中所有顶点的BC分数。通过理论分析和实验验证了该算法的有效性和有效性。
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引用次数: 1
Trust- and reputation-based opinion dynamics modelling over temporal networks 基于信任和声誉的意见动态建模的时间网络
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-07-01 DOI: 10.1093/comnet/cnac019
Eeti Jain;Anurag Singh;Ernesto Estrada
Trust and reputation are a person's belief over another person and are essential factors while opinion values are shared among online social platforms. Both the values are calculated using past shared opinions and the structure of the network. Further, a credibility score is calculated using the trust and reputation of the nodes, which is helpful to share the opinion values more accurately. In this work, an opinion dynamics temporal network is modelled using the credibility score of the nodes in the network. The addition and deletion of the edges and the opinion evolution occur on the basis of the credibility score of the nodes. Results are analysed over scale-free networks generated using Bollabas et al. model. Such scale-free networks are evolved over time termed as temporal network using the proposed model. It is analysed how the different threshold values on the credibility score of the nodes affect the opinion values convergence on the proposed model.
信任和声誉是一个人对另一个人的信念,也是在线社交平台之间共享意见价值观的重要因素。这两个值都是使用过去的共同意见和网络结构计算的。此外,使用节点的信任和信誉来计算可信度得分,这有助于更准确地共享意见值。在这项工作中,使用网络中节点的可信度分数对意见动态时间网络进行建模。边缘的添加和删除以及意见的演变是基于节点的可信度得分进行的。通过使用Bollabas等人的模型生成的无标度网络来分析结果。使用所提出的模型,这种无标度网络随着时间的推移而演变,称为时间网络。分析了节点可信度得分的不同阈值如何影响所提出模型的意见值收敛。
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引用次数: 2
EC-(t1, t2)-tractability of approximation in weighted Korobov spaces in the worst case setting EC-(t1, t2)-最坏情况下加权Korobov空间逼近的可跟踪性
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-06-01 DOI: 10.1016/j.jco.2022.101680
Jia Chen
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引用次数: 1
Learning rate of distribution regression with dependent samples 相关样本分布回归的学习率
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-05-01 DOI: 10.1016/j.jco.2022.101679
S. Dong, Wenchang Sun
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引用次数: 2
On the complexity of convergence for high order iterative methods 高阶迭代方法的收敛复杂度
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-05-01 DOI: 10.1016/j.jco.2022.101678
I. Argyros, S. George, Christoper Argyros
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引用次数: 1
Announcement: IBC award 2022 and the nomination deadline 2023 公告:IBC奖2022和提名截止日期2023
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-05-01 DOI: 10.1016/j.jco.2022.101669
Eric Novak
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引用次数: 0
A fast parameter estimator for large complex networks 大型复杂网络的快速参数估计器
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-04-25 DOI: 10.1093/comnet/cnac022
Grover E. C. Guzman, D. Takahashi, André Fujita
Math anxiety is a clinical pathology impairing cognitive processing in math-related contexts. Originally thought to affect only inexperienced, low-achieving students, recent investigations show how math anxiety is vastly diffused even among high-performing learners. This review of data-informed studies outlines math anxiety as a complex system that: (i) cripples well-being, self-confidence and information processing on both conscious and subconscious levels, (ii) can be transmitted by social interactions, like a pathogen, and worsened by distorted perceptions, (iii) affects roughly 20$%$ of students in 63 out of 64 worldwide educational systems but correlates weakly with academic performance and (iv) poses a concrete threat to students’ well-being, computational literacy and career prospects in science. These patterns underline the crucial need to go beyond performance for estimating math anxiety. Recent advances in network psychometrics and cognitive network science provide ideal frameworks for detecting, interpreting and intervening upon such clinical condition. Merging education research, psychology and data science, the approaches reviewed here reconstruct psychological constructs as complex systems, represented either as multivariate correlation models (e.g. graph exploratory analysis) or as cognitive networks of semantic/emotional associations (e.g. free association networks or forma mentis networks). Not only can these interconnected networks detect otherwise hidden levels of math anxiety but—more crucially—they can unveil the specific layout of interacting factors, for example, key sources and targets, behind math anxiety in a given cohort. As discussed here, these network approaches open concrete ways for unveiling students’ perceptions, emotions and mental well-being, and can enable future powerful data-informed interventions untangling math anxiety.
数学焦虑是一种损害数学相关认知过程的临床病理。最初人们认为数学焦虑只会影响没有经验、成绩不佳的学生,但最近的调查显示,即使在成绩优异的学生中,数学焦虑也广泛存在。这篇基于数据的研究综述概述了数学焦虑是一个复杂的系统,它:(i)在意识和潜意识层面削弱幸福感、自信心和信息处理;(ii)可以像病原体一样通过社会互动传播,并因扭曲的观念而恶化;(iii)在全球64个教育体系中的63个体系中,影响了大约20%的学生,但与学习成绩的相关性较弱;(iv)对学生的福祉、计算素养和科学领域的职业前景构成具体威胁。这些模式强调了评估数学焦虑的关键需要超越成绩。网络心理测量学和认知网络科学的最新进展为检测、解释和干预这种临床状况提供了理想的框架。结合教育研究、心理学和数据科学,本文回顾的方法将心理结构重构为复杂的系统,以多变量相关模型(如图探索性分析)或语义/情感关联的认知网络(如自由关联网络或forma mentis网络)表示。这些相互联系的网络不仅可以检测到隐藏的数学焦虑水平,更重要的是,它们可以揭示相互作用因素的具体布局,例如,特定人群中数学焦虑背后的关键来源和目标。正如本文所讨论的,这些网络方法为揭示学生的感知、情绪和心理健康开辟了具体的途径,并可以使未来强大的数据知情干预措施解开数学焦虑。
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引用次数: 3
Scaling laws for properties of random graphs that grow via successive combination 通过连续组合增长的随机图性质的缩放定律
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-04-25 DOI: 10.1093/comnet/cnac024
P. Grindrod
We consider undirected graphs that grow through the successive combination of component sub-graphs. For any well-behaved functions defined for such graphs, taking values in a Banach space, we show that there must exist a scaling law applicable when successive copies of the same component graph are combined. Crucially, we extend the approach introduced in previous work to the successive combination of component random sub-graphs. We illustrate this by generalizing the preferential attachment operation for the combination of stochastic block models. We discuss a further wide range of random graph combination operators to which this theory now applies, indicating the ubiquity of growth scaling laws (and asymptotic decay scaling laws) within applications, where the modules are quite distinct, yet may be considered as instances drawn from the same random graph. This is a type of statistically self-similar growth process, as opposed to a deterministic growth process incorporating exact copies of the same motif, and it represents a natural, partially random, growth processes for graphs observed in the analysis of social and technology contexts.
我们考虑通过分量子图的连续组合生长的无向图。对于任何为这样的图定义的性能良好的函数,在Banach空间中取值,我们证明了当同一分量图的连续副本组合时,必须存在一个适用的缩放律。至关重要的是,我们将之前工作中引入的方法扩展到分量随机子图的连续组合。我们通过推广随机块模型组合的优先附加操作来说明这一点。我们进一步讨论了该理论现在应用的广泛的随机图组合算子,表明在应用中增长标度律(和渐近衰减标度律)的普遍性,其中模块是相当不同的,但可以被认为是从同一随机图中绘制的实例。这是一种统计上的自相似增长过程,与包含相同主题的精确副本的确定性增长过程相反,它代表了在社会和技术背景分析中观察到的图形的自然,部分随机的增长过程。
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引用次数: 0
A generative model for fBm with deep ReLU neural networks 基于深度ReLU神经网络的fBm生成模型
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-04-01 DOI: 10.1016/j.jco.2022.101667
Michael Allouche, S. Girard, E. Gobet
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引用次数: 2
Approximation in periodic Gevrey spaces 周期Gevrey空间中的近似
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-04-01 DOI: 10.1016/j.jco.2022.101665
T. Kühn, M. Petersen
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引用次数: 0
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Journal of complex networks
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