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Causality-driven slow-down and speed-up of diffusion in non-Markovian temporal networks

机译:非因马尔科夫时间网络中因果关系驱动的扩散减速和加速

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Recent research has highlighted limitations of studying complex systems with time-varying topologies from the perspective of static, time-aggregated networks. Non-Markovian characteristics resulting from the ordering of interactions in temporal networks were identified as one important mechanism that alters causality and affects dynamical processes. So far, an analytical explanation for this phenomenon and for the significant variations observed across different systems is missing. Here we introduce a methodology that allows to analytically predict causality-driven changes of diffusion speed in non-Markovian temporal networks. Validating our predictions in six data sets we show that compared with the time-aggregated network, non-Markovian characteristics can lead to both a slow-down or speed-up of diffusion, which can even outweigh the decelerating effect of community structures in the static topology. Thus, non-Markovian properties of temporal networks constitute an important additional dimension of complexity in time-varying complex systems.
机译:最近的研究突出了从静态的,时间聚集的网络的角度研究具有时变拓扑的复杂系统的局限性。时空网络中相互作用的排序所产生的非马尔可夫特性被认为是改变因果关系并影响动力学过程的一种重要机制。到目前为止,对于这种现象以及在不同系统中观察到的重大变化的分析解释都没有。在这里,我们介绍一种方法,该方法可以分析预测因果关系驱动的非马尔可夫时间网络中扩散速度的变化。验证我们在六个数据集中的预测,我们发现,与时间汇总网络相比,非马尔可夫特征可能导致扩散的减慢或加速,甚至可能超过静态中的社区结构的减速作用。拓扑。因此,时间网络的非马尔可夫性质构成了时变复杂系统中复杂度的重要附加维度。

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