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复杂系统与复杂性科学最新文献

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Mesoscale simulations of complex fluids 复杂流体的中尺度模拟
Q4 Engineering Pub Date : 2019-04-01 DOI: 10.1142/9789813239609_0007
J. Padding
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引用次数: 0
Biorhythms and the brain 生物节律和大脑
Q4 Engineering Pub Date : 2019-04-01 DOI: 10.1142/9789813239609_0008
J. Rohling, J. Meijer
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引用次数: 1
Metabolic pathways and optimisation 代谢途径和优化
Q4 Engineering Pub Date : 2019-03-26 DOI: 10.1142/9789813239609_0012
R. Planqué, J. Hulshof
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引用次数: 1
FRONT MATTER 前页
Q4 Engineering Pub Date : 2019-03-26 DOI: 10.1142/9789813239609_fmatter
M. Peletier, R. V. van Santen, E. Steur
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引用次数: 0
Particle-based modelling of flows through obstacles 基于粒子的障碍物流动模型
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0013
E. Cirillo, A. Muntean, R. V. Santen
Particle diffusion is modified by the presence of barriers. In cells macromolecules, behaving as obstacles, slow down the dynamics so that the meansquare displacement of molecules grows with time as a power law with exponent smaller than one. In different situations, such as grain and pedestrian dynamics, it can happen that an obstacle can accelerate the dynamics. In the framework of very basic models, we study the time needed by particles to cross a strip for different bulk dynamics and discuss the effect of obstacles. We find that in some regimes such a residence time is not monotonic with respect to the size and the position of the obstacles. We can then conclude that, even in very elementary systems where no interaction among particles is considered, obstacles can either slow down or accelerate the particle dynamics depending on their geometry and position.
粒子的扩散因屏障的存在而改变。在细胞中,大分子就像障碍物一样,减缓了动力学,使得分子的均方位移以指数小于1的幂律随时间增长。在不同的情况下,例如谷物和行人动态,障碍物可能会加速动态。在非常基本的模型框架下,我们研究了不同体积动力学下粒子穿过条带所需的时间,并讨论了障碍物的影响。我们发现,在某些情况下,这种停留时间对于障碍物的大小和位置不是单调的。然后我们可以得出结论,即使在非常基本的系统中,没有考虑粒子之间的相互作用,障碍物可以减慢或加速粒子的动力学,这取决于它们的几何形状和位置。
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引用次数: 1
A primer on stochastic processes 随机过程入门
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0005
M. Peletier
In this chapter we give a short introduction to the concept of stochastic processes, evolution equations with random solutions. The best-known examples are random walks and stochastic differential equations, and we discuss examples of these and some of their properties, as well as methods for numerical simulation. We conclude with a brief introduction into metastability, the phenomenon that stochastic processes may have very different behaviour at different time scales.
在本章中,我们将简要介绍随机过程的概念,随机解的演化方程。最著名的例子是随机漫步和随机微分方程,我们讨论这些例子和它们的一些性质,以及数值模拟的方法。最后,我们简要介绍了亚稳态,即随机过程在不同时间尺度上可能具有非常不同的行为的现象。
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引用次数: 0
Complex dynamics of deterministic nonlinear systems 确定性非线性系统的复杂动力学
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0003
E. Steur, H. Nijmeijer
We give an introduction to the analysis of the dynamics of deterministic nonlinear systems from a systems and control point of view. In particular, we discuss the stabilizing or destabilizing effect of feedback interconnections in nonlinear dynamical systems. With the help of this machinery we explain two types of complex collective dynamics in networks of nonlinear systems.
本文从系统和控制的角度介绍了确定性非线性系统的动力学分析。特别地,我们讨论了非线性动力系统中反馈互连的稳定或不稳定效应。借助这一机制,我们解释了非线性系统网络中两类复杂的集体动力学。
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引用次数: 0
Random graphs models for complex networks, and the brain 复杂网络和大脑的随机图模型
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0006
R. Hofstad
In this chapter, we discuss complex networks as a prime example where the ideas from complexity theory can be successfully applied. Complex networks show emergent behavior in their connectivity, and they have intricate feedback mechanisms leading to non-linearities, particularly in settings where the network structure is highly heterogeneous. We draw motivation from real-world networks about the properties of such networks. We formulate random graph models for real-world networks and investigate the properties of these models, such as their degree structure, their connectivity and their small-world properties, as well as the behavior of stochastic processes on them. We focus on some models that have received the most attention in the literature, namely, the Erdos-Renyi random graph, inhomogeneous random graphs, the configuration model and preferential attachment models. We also discuss some of their extensions that have the potential to yield more realistic models for real-world networks. We close this chapter by speculating on applications of random graphs to the brain, which is arguably the most complex network that exists.
在本章中,我们讨论复杂网络作为一个主要的例子,从复杂性理论的思想可以成功地应用。复杂网络在其连通性中表现出紧急行为,并且它们具有导致非线性的复杂反馈机制,特别是在网络结构高度异构的环境中。我们从现实世界的网络中获取关于这些网络属性的动机。我们为现实世界的网络建立了随机图模型,并研究了这些模型的性质,如它们的度结构、连通性和小世界性质,以及随机过程在它们上面的行为。我们重点研究了文献中最受关注的几个模型,即Erdos-Renyi随机图、非齐次随机图、配置模型和优先依恋模型。我们还讨论了它们的一些扩展,这些扩展有可能为现实世界的网络产生更现实的模型。我们通过推测随机图在大脑中的应用来结束本章,大脑可以说是现存最复杂的网络。
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引用次数: 2
Modelling of collective motion 集体运动建模
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0009
B. Fitzgerald, R. V. Santen, JT Johan Padding
Collective motion can be observed in many systems at various length scales. Ranging from the interaction of microswimmers at the microscopic scale to the dynamics of people and flocking behaviours of birds at the macroscopic scale, the natural world is home to many examples of collective responses. The emergence of collective motion in systems has long fascinated the scientific community with the classical approach for their study based on experimental observation. However, the development of suitable computer algorithms has significantly supplemented and complemented these empirical studies while also motivating new research fields on collective behaviour. This chapter outlines methods for measuring collective motion and key algorithms for the simulation of collective responses in birds, fish, mammals and people.
在许多不同长度尺度的系统中可以观察到集体运动。从微观尺度上的微游泳者的相互作用到宏观尺度上的人的动力学和鸟类的群集行为,自然界中有许多集体反应的例子。长期以来,科学界对系统中集体运动的出现一直着迷于基于实验观察的经典研究方法。然而,合适的计算机算法的发展大大补充和补充了这些实证研究,同时也激发了集体行为的新研究领域。本章概述了测量集体运动的方法和模拟鸟类、鱼类、哺乳动物和人类集体反应的关键算法。
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引用次数: 1
Disguises of complexity 复杂的伪装
Q4 Engineering Pub Date : 2019-03-20 DOI: 10.1142/9789813239609_0002
van P. Santen, A Rutger
Complementary to the previous chapter a tutorial introduction to complexity science is presented. The chapter focuses on the interrelation of complexity science concepts that vary from mathematics to physics and biology to the social sciences. An interesting aspect of complexity science is that its language as well as tools are of particular use to study problems that require a multidisciplinary approach.
作为前一章的补充,本章将介绍复杂性科学的教程。这一章着重于复杂性科学概念的相互关系,这些概念从数学到物理学、从生物学到社会科学各不相同。复杂性科学的一个有趣的方面是,它的语言和工具特别用于研究需要多学科方法的问题。
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引用次数: 0
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复杂系统与复杂性科学
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