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Generative Network Automata: A Generalized Framework for Modeling Adaptive Network Dynamics Using Graph Rewritings 生成式网络自动机:使用图形重写建模自适应网络动力学的广义框架
Pub Date : 2009-01-02 DOI: 10.1007/978-3-642-01284-6_15
Hiroki Sayama, Craig B. Laramee
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引用次数: 28
The communication of meaning in anticipatory systems: a simulation study of the dynamics of intentionality in social interactions 预期系统中意义的交流:社会互动中意向性动态的模拟研究
Pub Date : 2008-10-21 DOI: 10.1063/1.3020674
L. Leydesdorff
Psychological and social systems provide us with a natural domain for the study of anticipations because these systems are based on and operate in terms of intentionality. Psychological systems can be expected to contain a model of themselves and their environments; social systems can be strongly anticipatory and therefore co-construct their environments, for example, in techno-economic (co-)evolutions. Using Dubois' hyper-incursive and incursive formulations of the logistic equation, these two types of systems and their couplings can be simulated. In addition to their structural coupling, psychological and social systems are also coupled by providing meaning reflexively to each other's meaning-processing. Luhmann's distinctions among (1) interactions between intentions at the micro-level, (2) organization at the meso-level, and (3) self-organization of the fluxes of meaningful communication at the global level can be modeled and simulated using three hyper-incursive equations. The global level of self-organizing interactions among fluxes of communication is retained at the meso-level of organization. In a knowledge-based economy, these two levels of anticipatory structuration can be expected to propel each other at the supra-individual level.
心理和社会系统为我们提供了一个研究预期的自然领域,因为这些系统是基于意向性并以意向性的方式运作的。心理系统可以被期望包含一个自身和环境的模型;社会系统可以具有强烈的预期性,因此可以共同构建其环境,例如,在技术-经济(共同)进化中。利用logistic方程的Dubois超侵入式和侵入式公式,可以对这两类系统及其耦合进行模拟。除了结构耦合之外,心理系统和社会系统还通过向彼此的意义加工提供反身性的意义而相互耦合。Luhmann在(1)微观层面的意图之间的相互作用,(2)中观层面的组织,以及(3)全球层面上有意义的交流通量的自组织之间的区别可以用三个超侵入方程来建模和模拟。通信通量之间的自组织相互作用的全局水平保留在组织的中观水平。在知识经济中,这两个层次的预期结构可以在超个人层面上相互推动。
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引用次数: 45
Entropic Geometry of Crowd Dynamics 群体动力学的熵几何
Pub Date : 2008-09-24 DOI: 10.5772/6951
V. Ivancevic, D. Reid
We propose an entropic geometrical model of psycho-physical crowd dynamics (with dissipative crowd kinematics), using Feynman action-amplitude formalism that operates on three synergetic levels: macro, meso and micro. The intent is to explain the dynamics of crowds simultaneously and consistently across these three levels, in order to characterize their geometrical properties particularly with respect to behavior regimes and the state changes between them. Its most natural statistical descriptor is crowd entropy $S$ that satisfies the Prigogine's extended second law of thermodynamics, $partial_tSgeq 0$ (for any nonisolated multi-component system). Qualitative similarities and superpositions between individual and crowd configuration manifolds motivate our claim that goal-directed crowd movement operates under entropy conservation, $partial_tS = 0$, while natural crowd dynamics operates under (monotonically) increasing entropy function, $partial_tS > 0$. Between these two distinct topological phases lies a phase transition with a chaotic inter-phase. Both inertial crowd dynamics and its dissipative kinematics represent diffusion processes on the crowd manifold governed by the Ricci flow, with the associated Perelman entropy-action. Keywords: Crowd psycho-physical dynamics, action-amplitude formalism, crowd manifold, Ricci flow, Perelman entropy, topological phase transition
我们提出了一个心理-物理人群动力学的熵几何模型(具有耗散人群运动学),使用费曼动作振幅形式,在宏观、中观和微观三个协同层面上运作。目的是在这三个层面上同时和一致地解释群体的动态,以便描述它们的几何特性,特别是在行为制度和它们之间的状态变化方面。它最自然的统计描述是群体熵$S$,它满足普里高津扩展的热力学第二定律$partial_tSgeq 0$(适用于任何非孤立的多组分系统)。个体和群体配置流形之间的定性相似性和叠加性促使我们断言,目标导向的人群运动在熵守恒($partial_tS = 0$)下运行,而自然人群动力学在(单调)递增熵函数($partial_tS > 0$)下运行。在这两个不同的拓扑相之间有一个相过渡,相间是混沌的。惯性人群动力学及其耗散运动学都表示由里奇流控制的人群流形上的扩散过程,并伴有相关的佩雷尔曼熵作用。关键词:人群心理物理动力学,动作振幅形式论,人群流形,利玛窦流,佩雷尔曼熵,拓扑相变
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引用次数: 5
Concept and Definition of Complexity 复杂性的概念和定义
Pub Date : 2008-05-06 DOI: 10.4018/978-1-59904-717-1.CH004
R. Standish
The term {em complexity} is used informally both as a quality and as a quantity. As a quality, complexity has something to do with our ability to understand a system or object -- we understand simple systems, but not complex ones. On another level, {em complexity} is used as a quantity, when we talk about something being more complicated than another. In this chapter, we explore the formalisation of both meanings of complexity, which happened during the latter half of the twentieth century.
术语{em复杂性}在非正式场合中既作为质量也作为数量使用。作为一种品质,复杂性与我们理解系统或对象的能力有关——我们理解简单的系统,但不理解复杂的系统。在另一个层面上,{em complexity}被用作一个量,当我们谈论某物比另一个更复杂时。在本章中,我们将探讨复杂性的两种含义的形式化,这发生在20世纪后半叶。
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引用次数: 31
Cell-like space charge configurations formed by self-organization in laboratory 实验室中自组织形成的细胞状空间电荷构型
Pub Date : 2007-08-30 DOI: 10.1007/978-3-540-73849-7_4
E. Lozneanu, M. Sanduloviciu
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引用次数: 0
The Number of Different Binary Functions Generated by NK-Kauffman Networks and the Emergence of Genetic Robustness NK-Kauffman网络生成的不同二值函数的数量与遗传鲁棒性的出现
Pub Date : 2007-08-16 DOI: 10.1063/1.2768747
D. Romero, F. Zertuche
We determine the average number $ vartheta (N, K) $, of textit{NK}-Kauffman networks that give rise to the same binary function. We show that, for $ N gg 1 $, there exists a connectivity critical value $ K_c $ such that $ vartheta(N,K) approx e^{phi N} $ ($ phi > 0 $) for $ K K_c $. We find that $ K_c $ is not a constant, but scales very slowly with $ N $, as $ K_c approx log_2 log_2 (2N / ln 2) $. The problem of genetic robustness emerges as a statistical property of the ensemble of textit{NK}-Kauffman networks and impose tight constraints in the average number of epistatic interactions that the genotype-phenotype map can have.
我们确定了产生相同二元函数的textit{NK-Kauffman}网络的平均值$ vartheta (N, K) $。我们表明,对于$ N gg 1 $,存在一个连接临界值$ K_c $,使得$ K K_c $的$ vartheta(N,K) approx e^{phi N} $ ($ phi > 0 $)。我们发现$ K_c $不是一个常数,但随着$ N $的变化,它的变化非常缓慢,如$ K_c approx log_2 log_2 (2N / ln 2) $。遗传稳健性问题作为textit{NK-}Kauffman网络集合的统计特性而出现,并对基因型-表型图谱中可以具有的遗传相互作用的平均数量施加了严格的约束。
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引用次数: 7
What Makes a System Complex? - An Approach to Self Organization and Emergence 是什么让系统变得复杂?-自我组织和涌现的方法
Pub Date : 2007-06-04 DOI: 10.1007/978-3-642-02199-2_3
M. Cotsaftis
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引用次数: 39
On an irreducible theory of complex systems 关于复杂系统的不可约理论
Pub Date : 2006-06-08 DOI: 10.1007/978-3-540-85081-6_3
V. Korotkikh, G. Korotkikh
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引用次数: 3
Evolution of Robust Developmental Neural Networks 鲁棒发展性神经网络的进化
Pub Date : 2004-05-06 DOI: 10.7551/mitpress/1429.003.0074
Alan N. Hampton, C. Adami
We present the first evolved solutions to a computational task within the Neuronal Organism Evolution model (Norgev) of artificial neural network development. These networks display a remarkable robustness to external noise sources, and can regrow to functionality when severely damaged. In this framework, we evolved a doubling of network functionality (double-NAND circuit). The network structure of these evolved solutions does not follow the logic of human coding, and instead more resembles the decentralized dendritic connection pattern of more biological networks such as the 'C. elegans' brain.
我们提出了人工神经网络发展的神经元生物进化模型(Norgev)中计算任务的第一个进化解决方案。这些网络对外部噪声源表现出显著的鲁棒性,并且在严重损坏时可以重新恢复功能。在这个框架中,我们发展了加倍的网络功能(双nand电路)。这些进化解决方案的网络结构并不遵循人类编码的逻辑,而是更类似于更多生物网络(如秀丽隐杆线虫的大脑)的分散树突连接模式。
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引用次数: 19
Ecolab, Webworld and self-organisation 艺康,网络世界和自组织
Pub Date : 2004-04-06 DOI: 10.7551/mitpress/1429.003.0060
R. Standish
Ecolab and Webworld are both models of evolution produced by adding evolution to ecological equations. They differ primarily in the form of the ecological equations. Both models are self-organised to a state where extinctions balance speciations. However, Ecolab shows evidence of this self-organised state being critical, whereas Webworld does not. This paper examines the self-organised states of these two models and suggest the likely cause of the difference. Also the lifetime distribution for a mean field version of Ecolab is computed, showing that the fat tail of the distribution is due to coevolutionary adaption of the species.
Ecolab和Webworld都是通过在生态方程式中加入进化而产生的进化模型。它们的区别主要在于生态方程式的形式。这两种模型都是自组织的,达到灭绝与物种形成平衡的状态。然而,艺康展示了这种自组织状态至关重要的证据,而Webworld则没有。本文考察了这两个模型的自组织状态,并提出了造成这种差异的可能原因。此外,计算了Ecolab平均场版本的寿命分布,表明分布的肥尾是由于物种的共同进化适应。
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引用次数: 3
期刊
arXiv: Adaptation and Self-Organizing Systems
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