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Comparing discriminating abilities of evaluation metrics in link prediction 比较链接预测中评价指标的判别能力
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-05-15 DOI: 10.1088/2632-072x/ad46be
Xinshan Jiao, Shuyan Wan, Qian Liu, Yilin Bi, Yan-Li Lee, En Xu, Dong Hao and Tao Zhou
Link prediction aims to predict the potential existence of links between two unconnected nodes within a network based on the known topological characteristics. Evaluation metrics are used to assess the effectiveness of algorithms in link prediction. The discriminating ability of these evaluation metrics is vitally important for accurately evaluating link prediction algorithms. In this study, we propose an artificial network model, based on which one can adjust a single parameter to monotonically and continuously turn the prediction accuracy of the specifically designed link prediction algorithm. Building upon this foundation, we show a framework to depict the effectiveness of evaluating metrics by focusing on their discriminating ability. Specifically, a quantitative comparison in the abilities of correctly discerning varying prediction accuracies was conducted encompassing nine evaluation metrics: Precision, Recall, F1-Measure, Matthews correlation coefficient, balanced precision, the area under the receiver operating characteristic curve (AUC), the area under the precision-recall curve (AUPR), normalized discounted cumulative gain (NDCG), and the area under the magnified receiver operating characteristic. The results indicate that the discriminating abilities of the three metrics, AUC, AUPR, and NDCG, are significantly higher than those of other metrics.
链接预测旨在根据已知拓扑特征,预测网络中两个未连接节点之间可能存在的链接。评价指标用于评估链接预测算法的有效性。这些评价指标的判别能力对于准确评估链接预测算法至关重要。在本研究中,我们提出了一种人工网络模型,在此基础上,我们可以调整一个参数,从而单调、持续地提高专门设计的链接预测算法的预测准确性。在此基础上,我们展示了一个框架,通过关注指标的鉴别能力来描述评估指标的有效性。具体来说,我们对正确判别不同预测准确度的能力进行了量化比较,包括九个评价指标:精度、召回率、F1-测度、马修斯相关系数、平衡精度、接收者工作特征曲线下面积(AUC)、精度-召回曲线下面积(AUPR)、归一化折算累积增益(NDCG)和放大接收者工作特征曲线下面积。结果表明,AUC、AUPR 和 NDCG 这三个指标的判别能力明显高于其他指标。
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引用次数: 0
Beyond the aggregated paradigm: phenology and structure in mutualistic networks 超越聚合范式:互惠网络中的物候和结构
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-05-13 DOI: 10.1088/2632-072x/ad459e
Clàudia Payrató-Borràs, Carlos Gracia-Lázaro, Laura Hernández and Yamir Moreno
Mutualistic relationships, where species interact to obtain mutual benefits, constitute an essential component of natural ecosystems. The use of ecological networks to represent the species and their ecological interactions allows the study of structural and dynamic patterns common to different ecosystems. However, by neglecting the temporal dimension of mutualistic communities, relevant insights into the organization and functioning of natural ecosystems can be lost. Therefore, it is crucial to incorporate empirical phenology -the cycles of species’ activity within a season- to fully understand the impact of temporal variability on network architecture. In this paper, by using empirical datasets together with a set of synthetic models, we propose a framework to characterize the phenology of plant-pollinator communities and assess how it reshapes their portrayal as a network. Analyses of three empirical cases reveal that non-trivial information is missed when representing the network of interactions as static, which leads to overestimating the value of fundamental structural features. We discuss the implications of our findings for mutualistic relationships and intra-guild competition for common resources. We show that recorded interactions and species’ activity duration are pivotal factors in accurately replicating observed patterns within mutualistic communities. Furthermore, our exploration of synthetic models underscores the system-specific character of the mechanisms driving phenology, increasing our understanding of the complexities of natural ecosystems.
互惠互利关系是自然生态系统的重要组成部分。利用生态网络来表示物种及其生态互动关系,可以研究不同生态系统共有的结构和动态模式。然而,如果忽略了互惠群落的时间维度,就会失去对自然生态系统的组织和功能的相关认识。因此,结合经验物候学--物种在一个季节内的活动周期--来充分理解时间变化对网络结构的影响至关重要。在本文中,我们利用经验数据集和一组合成模型,提出了一个框架来描述植物授粉者群落的物候特征,并评估物候如何重塑其网络形象。对三个实证案例的分析表明,将相互作用网络表述为静态时会遗漏一些重要信息,从而导致高估基本结构特征的价值。我们讨论了我们的发现对互惠关系和同类竞争共同资源的影响。我们的研究表明,记录的相互作用和物种的活动持续时间是准确复制观察到的互助群落模式的关键因素。此外,我们对合成模型的探索强调了物候学驱动机制的系统特异性,加深了我们对自然生态系统复杂性的理解。
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引用次数: 0
The effect of heterogeneous distributions of social norms on the spread of infectious diseases 社会规范的异质分布对传染病传播的影响
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-05-12 DOI: 10.1088/2632-072x/ad459f
Daniele Vilone, Eva Vriens and Giulia Andrighetto
The COVID-19 pandemic, caused by the SARS-CoV-2 virus, suddenly erupted in China at the beginning of 2020 and soon spread worldwide. This has resulted in an outstanding increase on research about the virus itself and, more in general, epidemics in many scientific fields. In this work we focus on the dynamics of the epidemic spreading and how it can be affected by the individual variability in compliance with social norms, i.e. in the adoption of preventive social norms by population’s members, which influences the infectivity rate throughout the population and through time. By means of theoretical considerations, we show how such heterogeneities of the infection rate make the population more resistant against the epidemic spreading. Finally, we depict possible empirical tests aimed to confirm our results.
2020 年初,由 SARS-CoV-2 病毒引发的 COVID-19 大流行在中国突然爆发,并很快蔓延至全球。这导致许多科学领域对病毒本身以及流行病的研究显著增加。在这项工作中,我们将重点关注疫情传播的动态,以及它如何受到遵守社会规范(即人群成员采用预防性社会规范)方面的个体差异的影响,这种个体差异会随着时间的推移影响整个人群的感染率。通过理论思考,我们展示了感染率的这种异质性如何使人口对流行病的传播更具抵抗力。最后,我们描绘了可能的实证检验,旨在证实我们的结果。
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引用次数: 0
Amplitude chimeras and bump states with and without frequency entanglement: a toy model 有频率纠缠和无频率纠缠的振幅嵌合体和凹凸态:一个玩具模型
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-05-09 DOI: 10.1088/2632-072x/ad4228
A Provata
When chaotic oscillators are coupled in complex networks a number of interesting synchronization phenomena emerge. Notable examples are the frequency and amplitude chimeras, chimera death states, solitary states as well as combinations of these. In a previous study (Provata 2020 J. Phys. Complex.1 025006), a toy model was introduced addressing possible mechanisms behind the formation of frequency chimera states. In the present study a variation of the toy model is proposed to address the formation of amplitude chimeras. The proposed oscillatory model is now equipped with an additional 3rd order equation modulating the amplitude of the network oscillators. This way, the single oscillators are constructed as bistable in amplitude and depending on the initial conditions their amplitude may result in one of the two stable fixed points. Numerical simulations demonstrate that when these oscillators are nonlocally coupled in networks, they organize in domains with alternating amplitudes (related to the two fixed points), naturally forming amplitude chimeras. A second extension of this model incorporates nonlinear terms merging amplitude together with frequency, and this extension allows for the spontaneous production of composite amplitude-and-frequency chimeras occurring simultaneously in the network. Moreover the extended model allows to understand the emergence of bump states via the continuous passage from chimera states, when both fixed point amplitudes are positive, to bump states when one of the two fixed points vanishes. The synchronization properties of the network are studied as a function of the system parameters for the case of amplitude chimeras, bump states and composite amplitude-and-frequency chimeras. The proposed mechanisms of creating domains with variable amplitudes and/or frequencies provide a generic scenario for understanding the formation of the complex synchronization phenomena observed in networks of coupled nonlinear and chaotic oscillators.
当混沌振荡器在复杂网络中耦合时,会出现许多有趣的同步现象。值得注意的例子有频率和振幅嵌合体、嵌合体死亡状态、孤独状态以及这些现象的组合。在之前的一项研究(Provata 2020 J. Phys. Complex.1 025006)中,介绍了一个玩具模型,探讨了频率嵌合体状态形成背后的可能机制。本研究提出了玩具模型的变体,以解决振幅嵌合体的形成问题。所提出的振荡模型现在增加了一个调节网络振荡器振幅的三阶方程。这样,单振荡器就被构造成振幅双稳态,根据初始条件,它们的振幅可能形成两个稳定定点中的一个。数值模拟证明,当这些振荡器在网络中非局部耦合时,它们会在振幅交替(与两个固定点相关)的域中组织起来,自然形成振幅嵌合体。该模型的第二个扩展部分包含了将振幅与频率合并在一起的非线性项,这一扩展允许在网络中同时自发产生振幅与频率的复合嵌合体。此外,该扩展模型还能通过从嵌合体状态(当两个固定点振幅均为正值时)到凹凸状态(当两个固定点中的一个消失时)的连续传递,理解凹凸状态的出现。针对振幅嵌合体、凹凸状态和振幅频率复合嵌合体,研究了网络同步特性与系统参数的函数关系。所提出的创建具有可变振幅和/或频率的域的机制,为理解在耦合非线性和混沌振荡器网络中观察到的复杂同步现象的形成提供了一个通用方案。
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引用次数: 0
Spiral wave dynamics in a neuronal network model 神经元网络模型中的螺旋波动动力学
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-05-06 DOI: 10.1088/2632-072x/ad42f6
Diogo L M Souza, Fernando S Borges, Enrique C Gabrick, Lucas E Bentivoglio, Paulo R Protachevicz, Vagner dos Santos, Ricardo L Viana, Ibere L Caldas, Kelly C Iarosz, Antonio M Batista and Jürgen Kurths
Spiral waves are spatial-temporal patterns that can emerge in different systems as heart tissues, chemical oscillators, ecological networks and the brain. These waves have been identified in the neocortex of turtles, rats, and humans, particularly during sleep-like states. Although their functions in cognitive activities remain until now poorly understood, these patterns are related to cortical activity modulation and contribute to cortical processing. In this work, ,we construct a neuronal network layer based on the spatial distribution of pyramidal neurons. Our main goal is to investigate how local connectivity and coupling strength are associated with the emergence of spiral waves. Therefore, we propose a trustworthy method capable of detecting different wave patterns, based on local and global phase order parameters. As a result, we find that the range of connection radius (R) plays a crucial role in the appearance of spiral waves. For R < 20 µm, only asynchronous activity is observed due to small number of connections. The coupling strength ( ) greatly influences the pattern transitions for higher R, where spikes and bursts firing patterns can be observed in spiral and non-spiral waves. Finally, we show that for some values of R and bistable states of wave patterns are obtained.
螺旋波是一种空间-时间模式,可在心脏组织、化学振荡器、生态网络和大脑等不同系统中出现。这些波在海龟、大鼠和人类的新皮层中被发现,尤其是在类似睡眠的状态下。虽然它们在认知活动中的功能至今仍鲜为人知,但这些模式与大脑皮层的活动调节有关,并有助于大脑皮层的处理过程。在这项研究中,我们根据锥体神经元的空间分布构建了一个神经元网络层。我们的主要目标是研究局部连通性和耦合强度如何与螺旋波的出现相关联。因此,我们根据局部和全局相序参数,提出了一种能够检测不同波形的可信方法。结果,我们发现连接半径(R)的范围对螺旋波的出现起着至关重要的作用。当 R < 20 µm 时,由于连接数量较少,只能观察到异步活动。耦合强度( )对较高 R 的模式转换有很大影响,在螺旋波和非螺旋波中都能观察到尖峰和脉冲发射模式。最后,我们表明,在某些 R 值下,可以获得波形的双稳态状态。
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引用次数: 0
The high-frequency and rare events barriers to neural closures of atmospheric dynamics 大气动力学神经闭合的高频和罕见事件障碍
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-04-21 DOI: 10.1088/2632-072x/ad3e59
Mickaël D Chekroun, Honghu Liu, Kaushik Srinivasan and James C McWilliams
Recent years have seen a surge in interest for leveraging neural networks to parameterize small-scale or fast processes in climate and turbulence models. In this short paper, we point out two fundamental issues in this endeavor. The first concerns the difficulties neural networks may experience in capturing rare events due to limitations in how data is sampled. The second arises from the inherent multiscale nature of these systems. They combine high-frequency components (like inertia-gravity waves) with slower, evolving processes (geostrophic motion). This multiscale nature creates a significant hurdle for neural network closures. To illustrate these challenges, we focus on the atmospheric 1980 Lorenz model, a simplified version of the Primitive Equations that drive climate models. This model serves as a compelling example because it captures the essence of these difficulties.
近年来,利用神经网络对气候和湍流模型中的小尺度或快速过程进行参数化的兴趣激增。在这篇短文中,我们指出了这项工作中的两个基本问题。第一个问题是,由于数据采样方式的限制,神经网络在捕捉罕见事件时可能会遇到困难。第二个问题源于这些系统固有的多尺度性质。它们结合了高频成分(如惯性-重力波)和较慢的演变过程(地转运动)。这种多尺度特性给神经网络的闭合带来了巨大障碍。为了说明这些挑战,我们将重点放在大气 1980 洛伦兹模型上,它是驱动气候模型的原始方程的简化版本。这个模型是一个很有说服力的例子,因为它抓住了这些困难的本质。
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引用次数: 0
Taming travel time fluctuations through adaptive stop pooling 通过自适应停靠站集合控制旅行时间波动
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-04-10 DOI: 10.1088/2632-072x/ad370a
Charlotte Lotze, Philip Marszal, Malte Schröder, Marc Timme
Ride sharing services combine trips of multiple users in the same vehicle and may provide more sustainable transport than private cars. As mobility demand varies during the day, the travel times experienced by passengers may substantially vary as well, making the service quality unreliable. We show through model simulations that such travel time fluctuations may be drastically reduced by stop pooling. Having users walk to meet at joint locations for pick-up or drop-off allows buses to travel more direct routes by avoiding frequent door-to-door detours, especially during high demand. We in particular propose adaptive stop pooling by adjusting the maximum walking distance to the temporally and spatially varying demand. The results highlight that adaptive stop pooling may substantially reduce travel time fluctuations while even improving the average travel time of ride sharing services, especially for high demand. Such quality improvements may in turn increase the acceptance and adoption of ride sharing services.
合乘服务将多个用户的出行组合在同一辆车内,可能比私家车提供更可持续的交通。由于一天中的交通需求各不相同,乘客所经历的旅行时间也可能会有很大变化,从而使服务质量变得不可靠。我们通过模型模拟表明,这种旅行时间波动可以通过停靠站集合大幅减少。让乘客步行到共同地点集合上车或下车,可以避免频繁的门到门绕行,从而使公交车的行驶路线更直接,尤其是在需求量大的时候。我们特别提出了自适应站点集合,即根据时空变化的需求调整最大步行距离。研究结果表明,自适应站点集合可大幅减少出行时间波动,甚至改善共享乘车服务的平均出行时间,尤其是在需求量大的情况下。这种质量的改善反过来又会提高人们对共享乘车服务的接受度和采用率。
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引用次数: 0
Higher-order connection Laplacians for directed simplicial complexes 有向简并复数的高阶连接拉普拉斯
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-03-28 DOI: 10.1088/2632-072x/ad353b
Xue Gong, Desmond J Higham, Konstantinos Zygalakis, Ginestra Bianconi
Higher-order networks encode the many-body interactions existing in complex systems, such as the brain, protein complexes, and social interactions. Simplicial complexes are higher-order networks that allow a comprehensive investigation of the interplay between topology and dynamics. However, simplicial complexes have the limitation that they only capture undirected higher-order interactions while in real-world scenarios, often there is a need to introduce the direction of simplices, extending the popular notion of direction of edges. On graphs and networks the Magnetic Laplacian, a special case of connection Laplacian, is becoming a popular operator to address edge directionality. Here we tackle the challenge of handling directionality in simplicial complexes by formulating higher-order connection Laplacians taking into account the configurations induced by the simplices’ directions. Specifically, we define all the connection Laplacians of directed simplicial complexes of dimension two and we discuss the induced higher-order diffusion dynamics by considering instructive synthetic examples of simplicial complexes. The proposed higher-order diffusion processes can be adopted in real scenarios when we want to consider higher-order diffusion displaying non-trivial frustration effects due to conflicting directionalities of the incident simplices.
高阶网络对大脑、蛋白质复合体和社会互动等复杂系统中存在的多体相互作用进行编码。简单复合体是一种高阶网络,可以全面研究拓扑和动力学之间的相互作用。然而,简约复合体有一个局限性,即它们只能捕捉无向的高阶互动,而在现实世界中,往往需要引入简约的方向,扩展流行的边的方向概念。在图和网络中,磁拉普拉斯(连接拉普拉斯的一种特例)正成为解决边缘方向性问题的常用算子。在这里,我们考虑到简并方向所引起的配置,提出了高阶连接拉普拉斯,从而解决了处理简并复合物方向性的难题。具体来说,我们定义了维数为二的有向简单复合物的所有连接拉普拉卡,并通过考虑简单复合物的启发性合成示例,讨论了诱导的高阶扩散动力学。当我们要考虑由于入射简并的方向性冲突而产生的非三重挫折效应的高阶扩散时,所提出的高阶扩散过程可以在实际场景中采用。
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引用次数: 0
On the information-theoretic formulation of network participation 关于网络参与的信息论表述
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-03-27 DOI: 10.1088/2632-072x/ad32da
Pavle Cajic, Dominic Agius, Oliver M Cliff, James M Shine, Joseph T Lizier, Ben D Fulcher
The participation coefficient is a widely used metric of the diversity of a node’s connections with respect to a modular partition of a network. An information-theoretic formulation of this concept of connection diversity, referred to here as participation entropy, has been introduced as the Shannon entropy of the distribution of module labels across a node’s connected neighbors. While diversity metrics have been studied theoretically in other literatures, including to index species diversity in ecology, many of these results have not previously been applied to networks. Here we show that the participation coefficient is a first-order approximation to participation entropy and use the desirable additive properties of entropy to develop new metrics of connection diversity with respect to multiple labelings of nodes in a network, as joint and conditional participation entropies. The information-theoretic formalism developed here allows new and more subtle types of nodal connection patterns in complex networks to be studied.
参与系数是一个广泛使用的指标,用来衡量一个节点相对于网络模块分区的连接多样性。这种连接多样性概念的信息论表述(在此称为参与熵)是节点连接邻居的模块标签分布的香农熵。虽然其他文献已经对多样性度量进行了理论研究,包括生态学中的物种多样性指数,但其中许多结果以前都没有应用到网络中。在这里,我们证明了参与系数是参与熵的一阶近似值,并利用熵的理想加法特性,开发了网络中节点多重标签的连接多样性新指标,即联合参与熵和条件参与熵。这里提出的信息论形式主义允许研究复杂网络中新的、更微妙类型的节点连接模式。
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引用次数: 0
Reconstructing supply networks 重建供应网络
IF 2.7 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2024-03-25 DOI: 10.1088/2632-072x/ad30bf
Luca Mungo, Alexandra Brintrup, Diego Garlaschelli, François Lafond
Network reconstruction is a well-developed sub-field of network science, but it has only recently been applied to production networks, where nodes are firms and edges represent customer-supplier relationships. We review the literature that has flourished to infer the topology of these networks by partial, aggregate, or indirect observation of the data. We discuss why this is an important endeavour, what needs to be reconstructed, what makes it different from other network reconstruction problems, and how different researchers have approached the problem. We conclude with a research agenda.
网络重构是网络科学中一个发展成熟的分支领域,但直到最近才被应用于生产网络,其中节点是企业,边代表客户-供应商关系。我们回顾了通过部分、综合或间接观察数据来推断这些网络拓扑结构的大量文献。我们讨论了为什么这是一项重要的工作,需要重建什么,它与其他网络重建问题的不同之处,以及不同研究人员是如何解决这个问题的。最后,我们提出了研究议程。
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引用次数: 0
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Journal of Physics Complexity
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