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Analysis of quantile graphs in EGC data from elderly and young individuals using machine learning and deep learning 使用机器学习和深度学习分析老年人和年轻人EGC数据的分位数图
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-09-05 DOI: 10.1093/comnet/cnad030
Aruane M Pineda, Francisco A Rodrigues, Caroline L Alves, Michael Möckel, Thaise G L de O Toutain, Joel Augusto Moura Porto
Abstract Heart disease, also known as cardiovascular disease, encompasses a variety of heart conditions that can result in sudden death for many people. Examples include high blood pressure, ischaemia, irregular heartbeats and pericardial effusion. Electrocardiogram (ECG) signal analysis is frequently used to diagnose heart diseases, providing crucial information on how the heart functions. To analyse ECG signals, quantile graphs (QGs) is a method that maps a time series into a network based on the time-series fluctuation proprieties. Here, we demonstrate that the QG methodology can differentiate younger and older patients. Furthermore, we construct networks from the QG method and use machine-learning algorithms to perform the automatic diagnosis, obtaining high accuracy. Indeed, we verify that this method can automatically detect changes in the ECG of elderly and young subjects, with the highest classification performance for the adjacency matrix with a mean area under the receiver operating characteristic curve close to one. The findings reported here confirm the QG method’s utility in deciphering intricate, nonlinear signals like those produced by patient ECGs. Furthermore, we find a more significant, more connected and lower distribution of information networks associated with the networks from ECG data of the elderly compared with younger subjects. Finally, this methodology can be applied to other ECG data related to other diseases, such as ischaemia.
心脏病,也被称为心血管疾病,包括各种心脏疾病,可导致许多人猝死。例如高血压、缺血、心律不齐和心包积液。心电图(ECG)信号分析经常用于诊断心脏病,提供心脏功能的重要信息。分位数图(QGs)是一种基于时间序列波动特性将时间序列映射到网络中的方法。在这里,我们证明了QG方法可以区分年轻和老年患者。此外,我们从QG方法构建网络,并使用机器学习算法进行自动诊断,获得了较高的准确性。实际上,我们验证了该方法可以自动检测老年人和年轻人的ECG变化,并且在接收者工作特征曲线下的平均面积接近1的邻接矩阵具有最高的分类性能。本文报道的研究结果证实了QG方法在破译复杂的非线性信号(如患者心电图产生的信号)方面的实用性。此外,我们发现与年轻受试者相比,老年人的心电数据中与网络相关的信息网络更显著、更连通、分布更低。最后,该方法可以应用于与其他疾病相关的其他心电图数据,如缺血。
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引用次数: 0
Selection of centrality measures using Self-consistency and Bridge axioms 用自洽和桥公理选择中心性测度
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-09-05 DOI: 10.1093/comnet/cnad035
Pavel Chebotarev
Abstract We consider several families of network centrality measures induced by graph kernels, which include some well-known measures and many new ones. The Self-consistency and Bridge axioms, which appeared earlier in the literature, are closely related to certain kernels and one of the families. We obtain a necessary and sufficient condition for Self-consistency, a sufficient condition for the Bridge axiom, indicate specific measures that satisfy these axioms and show that under some additional conditions they are incompatible. PageRank centrality applied to undirected networks violates most conditions under study and has a property that according to some authors is ‘hard to imagine’ for a centrality measure. We explain this phenomenon. Adopting the Self-consistency or Bridge axiom leads to a drastic reduction in survey time in the culling method designed to select the most appropriate centrality measures.
摘要考虑了几种由图核引起的网络中心性度量,其中包括一些已知的度量和许多新的度量。早在文献中出现的自洽公理和桥公理与某些核和其中一个族密切相关。我们得到了自洽的一个充分必要条件和桥公理的一个充分条件,指出了满足这些公理的具体测度,并证明了在某些附加条件下它们是不相容的。应用于无向网络的PageRank中心性违反了研究中的大多数条件,并且根据一些作者的说法,中心性度量具有“难以想象”的性质。我们解释这种现象。采用自洽或桥公理导致在挑选最合适的中心性措施的剔除方法中调查时间的急剧减少。
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引用次数: 2
Analysing educational scientific collaboration through multilayer networks: patterns, impact and network generation model 通过多层网络分析教育科学协作:模式、影响和网络生成模型
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-09-05 DOI: 10.1093/comnet/cnad033
Shenwen Chen, Yisen Wang, Ziquan Liu, Wenbo Du, Lei Zheng, Runran Liu
Abstract Scientific collaboration is an essential aspect of the educational field, offering significant reference value in resource sharing and policy making. With the increasing diversity and inter-disciplinary nature of educational research, understanding scientific collaboration within and between various subfields is crucial for its development. This article employs topic modelling to extract educational research topics from publication metadata obtained from 265 scientific journals spanning the period from 2000 to 2021. We construct a multilayer co-authorship network whose layers represent the scientific collaboration in different subfields. The topological properties of the layers are compared, highlighting the differences and common features of scientific collaboration between hot and cold topics, with the main difference being the existence of a significant largest connected component. Further, the cross-layer cooperation behaviour is investigated by studying the structural measures of the multilayer network and reveals authors’ inclination to collaborate with familiar individuals in familiar subfields. Moreover, the relationships between the authors’ features on the network topology and their H-index are investigated. The results emphasize the significance of establishing a clear research direction to enhance the academic reputation of authors, as well as the importance of cross-layer collaboration for expanding their research groups. Finally, based on the above results, we propose a multilayer network generation model of scientific collaboration and verify its validity.
科学协作是教育领域的一个重要方面,对资源共享和政策制定具有重要的参考价值。随着教育研究的多样性和跨学科性的增加,了解各个子领域内部和之间的科学合作对其发展至关重要。本文采用主题建模方法,从2000年至2021年265种科学期刊的出版元数据中提取教育研究主题。我们构建了一个多层合作网络,其层代表了不同子领域的科学合作。比较了各层的拓扑性质,突出了热点和冷话题之间科学协作的差异和共同特征,主要区别在于存在一个显著的最大连接分量。此外,通过研究多层网络的结构度量,研究了跨层合作行为,揭示了作者在熟悉的子领域与熟悉的个体合作的倾向。此外,还研究了作者在网络拓扑上的特征与其h指数之间的关系。研究结果强调了确立明确的研究方向对提高作者学术声誉的重要性,以及跨层合作对扩大研究群体的重要性。最后,在上述结果的基础上,提出了一种多层科学协作网络生成模型,并验证了其有效性。
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引用次数: 0
Novel network representation model for improving controllability processes on temporal networks 一种改进时间网络可控性过程的网络表示模型
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-09-05 DOI: 10.1093/comnet/cnad036
Yan Liu, Jianhang Zeng, Yue Xu
Abstract Temporal networks are known as the most important tools for representing and storing dynamic systems. This type of network accurately demonstrates all the dynamic changes that occur in a dynamic system. In different applications of dynamic systems, different representation of network models has been used to represent temporal networks. In the last decade, controllability in dynamic systems has become one of the most important challenges in this field. Controllability means the transfer of the network from an initial state to a desired final state in a certain period of time. The most common representation of network model used in control processes is the layered model. But this model has a high overhead, and on the other hand, it slows down the network control processes. In this article, we have proposed a new model for storing and representing temporal networks, which uses a tree structure to save all dynamics of network. Considering that in the proposed model only essential network control information is stored, this model has a very low data overhead compared to the layered model, and this makes the control processes run at a higher speed.
时态网络被认为是表示和存储动态系统的最重要工具。这种类型的网络准确地展示了动态系统中发生的所有动态变化。在动态系统的不同应用中,网络模型的不同表示已被用于表示时态网络。在过去的十年中,动态系统的可控性已成为该领域最重要的挑战之一。可控性是指网络在一定时间内从初始状态向期望的最终状态的转移。控制过程中最常用的网络模型表示是分层模型。但是这种模型开销很大,另一方面,它降低了网络控制过程的速度。在本文中,我们提出了一种新的存储和表示时态网络的模型,该模型使用树形结构来保存网络的所有动态。考虑到该模型只存储了必要的网络控制信息,与分层模型相比,该模型的数据开销非常低,这使得控制过程以更高的速度运行。
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引用次数: 0
Correction to: Analysis of quantile graphs in EGC data from elderly and young individuals using machine learning and deep learning 更正:使用机器学习和深度学习分析老年人和年轻人EGC数据的分位数图
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-09-05 DOI: 10.1093/comnet/cnad041
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引用次数: 0
Rates of Approximation by ReLU Shallow Neural Networks ReLU浅神经网络的近似速率
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-07-01 DOI: 10.48550/arXiv.2307.12461
Tong Mao, Ding-Xuan Zhou
Neural networks activated by the rectified linear unit (ReLU) play a central role in the recent development of deep learning. The topic of approximating functions from H"older spaces by these networks is crucial for understanding the efficiency of the induced learning algorithms. Although the topic has been well investigated in the setting of deep neural networks with many layers of hidden neurons, it is still open for shallow networks having only one hidden layer. In this paper, we provide rates of uniform approximation by these networks. We show that ReLU shallow neural networks with $m$ hidden neurons can uniformly approximate functions from the H"older space $W_infty^r([-1, 1]^d)$ with rates $O((log m)^{frac{1}{2} +d}m^{-frac{r}{d}frac{d+2}{d+4}})$ when $r
由整流线性单元(ReLU)激活的神经网络在最近的深度学习发展中起着核心作用。通过这些网络从Hölder空间逼近函数的主题对于理解诱导学习算法的效率至关重要。尽管这个问题已经在具有多层隐藏神经元的深度神经网络中得到了很好的研究,但对于只有一层隐藏神经元的浅层神经网络来说,它仍然是开放的。在本文中,我们给出了这些网络的一致逼近速率。我们证明了具有$m$隐藏神经元的ReLU浅神经网络可以在$r
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引用次数: 4
A generative hypergraph model for double heterogeneity 双重异质的生成超图模型
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-06-24 DOI: 10.1093/comnet/cnad048
Zhao-Yan Li, Jing Zhang, Guozhong Zheng, Li Chen, Jiqiang Zhang, Weiran Cai
While network science has become an indispensable tool for studying complex systems, the conventional use of pairwise links often shows limitations in describing high-order interactions properly. Hypergraphs, where each edge can connect more than two nodes, have thus become a new paradigm in network science. Yet, we are still in lack of models linking network growth and hyperedge expansion, both of which are commonly observable in the real world. Here, we propose a generative hypergraph model by employing the preferential attachment mechanism in both nodes and hyperedge formation. The model can produce bi-heterogeneity, exhibiting scale-free distributions in both hyperdegree and hyperedge size. We provide a mean-field treatment that gives the expression of the two scaling exponents, which agree with the numerical simulations. Our model may help to understand the networked systems showing both types of heterogeneity and facilitate the study of complex dynamics thereon.
虽然网络科学已成为研究复杂系统不可或缺的工具,但传统的成对链接往往在正确描述高阶交互作用方面显示出局限性。超图(每条边可以连接两个以上节点)因此成为网络科学的新范式。然而,我们仍然缺乏将网络增长和超边缘扩展联系起来的模型,而这两者在现实世界中都是可以观察到的。在这里,我们提出了一种生成超图模型,在节点和超边形成中都采用了优先附着机制。该模型可以产生双异质性,在超度和超边大小上都表现出无标度分布。我们提供了一种均场处理方法,给出了两个缩放指数的表达式,与数值模拟结果一致。我们的模型可能有助于理解呈现两种异质性的网络系统,并促进对其复杂动力学的研究。
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引用次数: 0
An approach for analysing the impact of data integration on complex network diffusion models 一种分析数据集成对复杂网络扩散模型影响的方法
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-06-23 DOI: 10.1093/comnet/cnad025
J. Nevin, Paul Groth, M. Lees
Complex networks are a powerful way to reason about systems with non-trivial patterns of interaction. The increased attention in this research area is accelerated by the increasing availability of complex network data sets, with data often being reused as secondary data sources. Typically, multiple data sources are combined to create a larger, fuller picture of these complex networks and in doing so scientists have to make sometimes subjective decisions about how these sources should be integrated. These seemingly trivial decisions can sometimes have significant impact on both the resultant integrated networks and any downstream network models executed on them. We highlight the importance of this impact in online social networks and dark networks, two use-cases where data are regularly combined from multiple sources due to challenges in measurement or overlap of networks. We present a method for systematically testing how different, realistic data integration approaches can alter both the networks themselves and network models run on them, as well as an associated Python package (NIDMod) that implements this method. A number of experiments show the effectiveness of our method in identifying the impact of different data integration setups on network diffusion models.
复杂网络是对具有重要交互模式的系统进行推理的有力方法。复杂网络数据集的可用性不断增加,数据经常被用作辅助数据源,这加快了对这一研究领域的关注。通常情况下,多个数据源被结合起来,以创建一个更大、更全面的这些复杂网络的图像,在这样做的过程中,科学家有时不得不对如何整合这些数据源做出主观的决定。这些看似微不足道的决策有时会对最终的集成网络和在其上执行的任何下游网络模型产生重大影响。我们强调这种影响在在线社交网络和暗网络中的重要性,这两个用例中,由于测量或网络重叠方面的挑战,数据经常从多个来源组合在一起。我们提出了一种方法,用于系统地测试不同的、现实的数据集成方法如何改变网络本身和在其上运行的网络模型,以及实现此方法的相关Python包(NIDMod)。许多实验表明,我们的方法在识别不同数据集成设置对网络扩散模型的影响方面是有效的。
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引用次数: 0
Spectral techniques for measuring bipartivity and producing partitions 测量双分性和产生分区的光谱技术
IF 2.1 4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-06-23 DOI: 10.1093/comnet/cnad026
Azhar Aleidan, P. Knight
Complex networks can often exhibit a high degree of bipartivity. There are many well-known ways for testing this, and in this article, we give a systematic analysis of characterizations based on the spectra of the adjacency matrix and various graph Laplacians. We show that measures based on these characterizations can be drastically different results and leads us to distinguish between local and global loss of bipartivity. We test several methods for finding approximate bipartitions based on analysing eigenvectors and show that several alternatives seem to work well (and can work better than more complex methods) when augmented with local improvement.
复杂的网络常常表现出高度的双方性。有许多众所周知的方法来测试这一点,在本文中,我们给出了基于邻接矩阵谱和各种图拉普拉斯算子的表征的系统分析。我们表明,基于这些特征的措施可能会产生截然不同的结果,并导致我们区分局部和全球双方性损失。我们测试了几种基于分析特征向量来寻找近似双分区的方法,并表明当增加局部改进时,几种替代方法似乎工作得很好(并且可以比更复杂的方法更好)。
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引用次数: 0
Improving mean-field network percolation models with neighbourhood information 利用邻域信息改进平均场网络渗流模型
4区 数学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-06-23 DOI: 10.1093/comnet/cnad029
Chris Jones, Karoline Wiesner
Abstract Mean field theory models of percolation on networks provide analytic estimates of network robustness under node or edge removal. We introduce a new mean field theory model based on generating functions that includes information about the tree-likeness of each node’s local neighbourhood. We show that our new model outperforms all other generating function models in prediction accuracy when testing their estimates on a wide range of real-world network data. We compare the new model’s performance against the recently introduced message-passing models and provide evidence that the standard version is also outperformed, while the ‘loopy’ version is only outperformed on a targeted attack strategy. As we show, however, the computational complexity of our model implementation is much lower than that of message-passing algorithms. We provide evidence that all discussed models are poor in predicting networks with highly modular structure with dispersed modules, which are also characterized by high mixing times, identifying this as a general limitation of percolation prediction models.
网络渗透的平均场理论模型提供了节点或边缘去除情况下网络鲁棒性的分析估计。我们引入了一种新的基于生成函数的平均场理论模型,该模型包含了每个节点局部邻域的树形信息。当在广泛的真实网络数据上测试它们的估计时,我们表明我们的新模型在预测精度方面优于所有其他生成函数模型。我们将新模型的性能与最近引入的消息传递模型进行比较,并提供证据表明标准版本也优于标准版本,而“循环”版本仅在有针对性的攻击策略上优于标准版本。然而,正如我们所展示的,我们的模型实现的计算复杂度远低于消息传递算法。我们提供的证据表明,所有讨论的模型在预测具有分散模块的高度模块化结构的网络时都很差,这些网络也具有高混合时间的特征,这是渗透预测模型的一般局限性。
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引用次数: 0
期刊
Journal of complex networks
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