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An Information Theory Approach to Network Evolution Models 网络演化模型的信息论方法
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-20 DOI: 10.1093/comnet/cnac020
Amirmohammad Farzaneh, J. Coon
A novel Markovian network evolution model is introduced and analysed by means of information theory. It will be proved that the model, called network evolution chain, is a stationary and ergodic stochastic process. Therefore, the asymptotic equipartition property can be applied to it. The model’s entropy rate and typical sequences are also explored. Extracting particular information from the network and methods to simulate network evolution in the continuous time domain are discussed. Additionally, the Erdős–Rényi network evolution chain is introduced as a subset of our model with the additional property of its stationary distribution matching the Erdős–Rényi random graph model. The stationary distributions of nodes and graphs are calculated for this subset alongside its entropy rate. The simulation results at the end of the article back up the proved theorems and calculated values.
引入了一种新的马尔可夫网络进化模型,并用信息论的方法对其进行了分析。证明了网络进化链模型是一个平稳的、遍历的随机过程。因此,可以将渐近均分性质应用于它。并对模型的熵率和典型序列进行了探讨。讨论了从网络中提取特定信息以及在连续时域内模拟网络演化的方法。此外,引入Erdős-Rényi网络进化链作为模型的子集,其平稳分布与Erdős-Rényi随机图模型相匹配。计算该子集的节点和图的平稳分布及其熵率。文章最后的仿真结果支持了所证明的定理和计算值。
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引用次数: 1
Optimal randomized quadrature for weighted Sobolev and Besov classes with the Jacobi weight on the ball 球上Jacobi权值加权Sobolev和Besov类的最优随机正交
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-18 DOI: 10.1016/j.jco.2022.101691
Jiansong Li, Heping Wang
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引用次数: 0
Peak fraction of infected in epidemic spreading for multi-community networks 多社区网络中传染病传播的峰值感染比例
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-12 DOI: 10.1093/comnet/cnac021
Jing Ma, Xiangyi Meng, L. Braunstein
One of the most effective strategies to mitigate the global spreading of a pandemic (e.g. coronavirus disease 2019) is to shut down international airports. From a network theory perspective, this is since international airports and flights, essentially playing the roles of bridge nodes and bridge links between countries as individual communities, dominate the epidemic spreading characteristics in the whole multi-community system. Among all epidemic characteristics, the peak fraction of infected, $I_{max}$, is a decisive factor in evaluating an epidemic strategy given limited capacity of medical resources but is seldom considered in multi-community models. In this article, we study a general two-community system interconnected by a fraction $r$ of bridge nodes and its dynamic properties, especially $I_{max}$, under the evolution of the susceptible-infected-recovered model. Comparing the characteristic time scales of different parts of the system allows us to analytically derive the asymptotic behaviour of $I_{max}$ with $r$, as $rrightarrow 0$, which follows different power-law relations in each regime of the phase diagram. We also detect crossovers when $I_{max}$ changes from one power law to another, crossing different power-law regimes as driven by $r$. Our results enable a better prediction of the effectiveness of strategies acting on bridge nodes, denoted by the power-law exponent $epsilon_I$ as in $I_{max}propto r^{1/epsilon_I}$.
缓解大流行(如2019年冠状病毒病)全球传播的最有效策略之一是关闭国际机场。从网络理论的角度来看,这是因为国际机场和航班在整个多社区系统中主导着疫情的传播特征,本质上是作为个体社区的国家之间的桥梁节点和桥梁纽带。在所有流行病特征中,在医疗资源能力有限的情况下,感染高峰比例$I_{max}$是评估流行病策略的决定性因素,但在多社区模型中很少考虑。本文研究了一类由部分桥节点$r$连接的一般双群落系统,特别是$I_{max}$在易感-感染-恢复模型演化下的动态特性。通过比较系统不同部分的特征时间尺度,我们可以解析地推导出$I_{max}$与$r$的渐近行为,因为$rrightarrow 0$在相图的每个区域中遵循不同的幂律关系。当$I_{max}$从一个幂律变化到另一个幂律时,我们也检测到交叉,在$r$的驱动下跨越不同的幂律制度。我们的结果能够更好地预测作用于桥节点的策略的有效性,用幂律指数$epsilon_I$表示,如$I_{max}propto r^{1/epsilon_I}$所示。
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引用次数: 2
Preferential attachment with reciprocity: properties and estimation 具有互易性的优先依恋:性质和估计
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-11 DOI: 10.1093/comnet/cnad031
Daniel Cirkovic, Tiandong Wang, S. Resnick
Reciprocity in social networks is a measure of information exchange between two individuals, and indicates interaction patterns between pairs of users. A recent study finds that the reciprocity coefficient of a classical directed preferential attachment (PA) model does not match empirical evidence. Towards remedying this deficiency, we extend the classical three-scenario directed PA model by adding a parameter that controls the probability of creating a reciprocal edge. This proposed model also allows edge creation between two existing nodes, making it a realistic candidate for fitting to datasets. We provide and compare two estimation procedures for fitting the new reciprocity model and demonstrate the methods on simulated and real datasets. One estimation method requires careful analysis of the heavy tail properties of the model. The fitted models provide a good match with the empirical tail distributions of both in- and out-degrees but other mismatched diagnostics suggest that further generalization of the model is warranted.
社交网络中的互惠性是衡量两个人之间信息交换的一种方式,它表明了用户对之间的交互模式。最近的一项研究发现,经典的定向优先依恋(PA)模型的互易系数与经验证据不匹配。为了弥补这一缺陷,我们通过添加一个控制创建互反边概率的参数来扩展经典的三场景定向PA模型。该模型还允许在两个现有节点之间创建边缘,使其成为拟合数据集的现实候选。我们提供并比较了拟合新互易模型的两种估计方法,并在模拟数据集和实际数据集上进行了验证。一种估计方法需要仔细分析模型的重尾特性。拟合的模型与内外度的经验尾分布都有很好的匹配,但其他不匹配的诊断表明,模型的进一步推广是有必要的。
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引用次数: 5
Geometric sampling of networks 网络的几何抽样
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnac014
Vladislav Barkanass;Jürgen Jost;Emil Saucan;Edwin Hancock
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引用次数: 0
Epidemic thresholds of infectious diseases on tie-decay networks 捆绑衰减网络上传染病的流行阈值
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnab031
Qinyi Chen;Mason A Porter;Naoki Masuda
In the study of infectious diseases on networks, researchers calculate epidemic thresholds to help forecast whether or not a disease will eventually infect a large fraction of a population. Because network structure typically changes with time, which fundamentally influences the dynamics of spreading processes and in turn affects epidemic thresholds for disease propagation, it is important to examine epidemic thresholds in models of disease spread on temporal networks. Most existing studies of epidemic thresholds in temporal networks have focused on models in discrete time, but most real-world networked systems evolve continuously with time. In our work, we encode the continuous time-dependence of networks in the evaluation of the epidemic threshold of a susceptible–infected–susceptible (SIS) process by studying an SIS model on tie-decay networks. We derive the epidemic-threshold condition of this model, and we perform numerical experiments to verify it. We also examine how different factors—the decay coefficients of the tie strengths in a network, the frequency of the interactions between the nodes in the network, and the sparsity of the underlying social network on which interactions occur—lead to decreases or increases of the critical values of the threshold and hence contribute to facilitating or impeding the spread of a disease. We thereby demonstrate how the features of tie-decay networks alter the outcome of disease spread.
在对网络传染病的研究中,研究人员计算流行病阈值,以帮助预测一种疾病最终是否会感染很大一部分人口。由于网络结构通常随时间而变化,这从根本上影响传播过程的动态,进而影响疾病传播的流行阈值,因此在时间网络上研究疾病传播模型中的流行阈值是很重要的。现有的关于时间网络中流行病阈值的研究大多集中在离散时间模型上,但大多数现实世界的网络系统随着时间的推移而不断发展。在本文的工作中,我们通过研究一种基于关联衰减网络的SIS模型,对易感-感染-易感(SIS)过程的流行阈值评估中网络的连续时间依赖性进行了编码。推导了该模型的流行阈值条件,并进行了数值实验验证。我们还研究了不同的因素——网络中纽带强度的衰减系数、网络中节点之间相互作用的频率以及发生相互作用的潜在社会网络的稀疏度——如何导致临界值的降低或增加,从而有助于促进或阻碍疾病的传播。因此,我们证明了结衰网络的特征如何改变疾病传播的结果。
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引用次数: 5
The performance of cooperation strategies for enhancing the efficiency of international oil trade networks 提高国际石油贸易网络效率的合作战略执行情况
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnab053
Na Wei;Wen-Jie Xie;Wei-Xing Zhou;Naoki Masuda
The efficiency of the international oil trade networks (iOTNs) is an important measure of the efficient redistribution of oil resources among various economies. Adopting cooperation strategies between economies can enhance the efficiency of the iOTNs. We design a series of trade cooperation strategies based on trade volumes, geographic locations and local similarities of economies, and quantitatively analyse the impact of new trade relations on the efficiency of the iOTNs under different trade cooperation strategies. We find that the oil trade system rapidly developed into a more efficient system for the flows of resources and market information. When the proportion of newly added trade relationships is fairly large, the win–win strategy can improve the network efficiency the most; otherwise, the common neighbour strategy performs the best.
国际石油贸易网络的效率是衡量各经济体之间石油资源再分配效率的重要指标。采用经济体间的合作策略可以提高物联网的效率。我们基于经济体的贸易量、地理位置和地方相似性设计了一系列贸易合作策略,并定量分析了不同贸易合作策略下新型贸易关系对物联网效率的影响。我们发现,石油贸易系统迅速发展成为一个更有效的资源和市场信息流动系统。当新增贸易关系比例较大时,双赢策略最能提高网络效率;否则,共同邻居策略表现最好。
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引用次数: 4
Supernodes: a generalization of the rich-club 超级节点:富人俱乐部的概括
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnab052
Su Yuan Chan;Kerri Morgan;Nicholas Parsons;Julien Ugon;Jonathan Crofts
In this article, we present two new concepts related to subgraph counting where the focus is not on the number of subgraphs that are isomorphic to some fixed graph $H$, but on the frequency with which a vertex or an edge belongs to such subgraphs. In particular, we are interested in the case where $H$ is a complete graph. These new concepts are termed vertex participation and edge participation, respectively. We combine these concepts with that of the rich-club to identify what we call a Super rich-club and rich edge-club. We show that the concept of vertex participation is a generalization of the rich-club. We present experimental results on randomized Erdös–Rényi and Watts–Strogatz small-world networks. We further demonstrate both concepts on a complex brain network and compare our results to the rich-club of the brain.
在本文中,我们提出了两个与子图计数有关的新概念,其中重点不是同构于某个固定图$H$的子图的数量,而是顶点或边属于此类子图的频率。特别是,我们对$H$是一个完整图的情况感兴趣。这些新概念分别被称为顶点参与和边缘参与。我们将这些概念与富裕俱乐部的概念相结合,以确定我们所称的超级富裕俱乐部和富裕边缘俱乐部。我们证明了顶点参与的概念是富裕俱乐部的一个推广。我们介绍了随机Erdös–Rényi和Watts–Strogatz小世界网络的实验结果。我们在复杂的大脑网络上进一步展示了这两个概念,并将我们的结果与大脑的丰富俱乐部进行了比较。
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引用次数: 0
OUP accepted manuscript OUP接受稿件
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnac005
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引用次数: 0
OUP accepted manuscript OUP接受稿件
IF 2.1 4区 数学 Q2 Mathematics Pub Date : 2022-01-01 DOI: 10.1093/comnet/cnac006
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引用次数: 0
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Journal of complex networks
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