期刊文献+

复杂网络动力学框架的几个研究方向 被引量:2

Introductions to the Complex Network Dynamics Frameworks
下载PDF
导出
摘要 简要介绍了3个复杂网络动力学框架的研究方向:第1个方向涉及布尔网络、信息距离及其动力学描述,可以看作"先分解、后综合"的传统物理学还原论和元胞自动机模型的延伸和发展;第2个方向涉及最小作用量原理在一些类型的复杂网络系统中的新形式和新应用,可以看作传统物理学中的"大自然自组织"观点的延伸和发展;第3个方向涉及演化图的网络矩阵谱描述,可以看作传统图论的延伸和发展。 This article introduces three research directions on complex network dynamics frameworks. The first direction involves Boolean networks, information distance, and the dynamic descriptions, and can be viewed as the extension and development of the reduetionism and cellular automata in the traditional physics, which means "decomposing first and integration second" The second direction involves the new expressions and new applications of the minimal total energy principle in some kinds of complex networks, and can be viewed as the extension and development of the " nature self-organization" view point in the traditional physics. The third direction involves the network matrix spectrum descriptions on evolving graphs, and can be viewed as the extension and development of the traditional graph theory.
出处 《复杂系统与复杂性科学》 EI CSCD 2008年第3期9-18,共10页 Complex Systems and Complexity Science
基金 国家自然科学基金重点项目(10635040)
关键词 复杂网络动力学 布尔网络 最小作用量原理 演化图矩阵谱 complex network dynamics Boolean network minimal total energy principle evolving graph matrix spectrum
  • 相关文献

参考文献34

  • 1[3]Ilachinski A.Cellular Automata:A Discrete Universe.Singapore:World Scientific,2001.
  • 2[4]Watts D J,Strogatz S H.Collective dynamics of small-world' networks.Nature,1998,393:440-442.
  • 3[5]Barabasi A-L,Albert R.Emergence of scaling in random networks.Science,1999,286:509-512.
  • 4[6]Albert R,Barabasi A-L.Statistical mechanics of complex networks.Reviews of Modern Physics,2002,74:47-97.
  • 5[7]Newman M E J.The structure and function of complex networks.SIAM Review,2003,45:167-225.
  • 6[8]Kauffman S A.The Origins of Order:Self-organization and Selection in Evolution.New York:Oxford Univ Press,1993.
  • 7[9]Andrecut M,Kauffman S A.Energy and criticality in random Boolean networks.Phys Lett A,2008,372:4757-4760.
  • 8[10]Derrida B,Stauffer D.Phase transitions in two-dimensional Kauffman cellular automata.Europhys Lett,1986,2(10):739-745.
  • 9[11]Derrida B,Pomeau Y.Random networks of automata:a simple annealed approximation.Europhys Lett,1986,1(2):45-49.
  • 10[12]Sole R V,Luque B.Phase transitions and antichaos in generalized Kauffman networks.Phys Lett A,1995,196:331-334.

同被引文献46

引证文献2

二级引证文献17

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部