Models of the small world

被引：471

作者：

Newman, MEJ ^{[1
]}

机构：

[1] Santa Fe Inst, Santa Fe, NM 87501 USA

来源：

JOURNAL OF STATISTICAL PHYSICS | 2000年 / 101卷 / 3-4期

关键词：

small world; networks; disordered systems; graph theory; social networks;

D O I：

10.1023/A:1026485807148

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

It is believed that almost any pair of people in the world can be connected to one another by a short chain of intermediate acquaintances, of typical length about six. This phenomenon, colloquially referred to as the "six degrees of separation," has been the subject of considerable recent interest within the physics community. This paper provides a short review of the topic.

引用

页码：819 / 841

页数：23

共 59 条

[41] Epidemics and percolation in small-world networks
Moore, C
Newman, MEJ
[J]. PHYSICAL REVIEW E, 2000, 61 (05) : 5678 - 5682
[42] Spreading and shortest paths in systems with sparse long-range connections
Moukarzel, CF
[J]. PHYSICAL REVIEW E, 1999, 60 (06): : R6263 - R6266
[43] Newman M. E. J., 1999, MONTE CARLO METHODS
[44] Renormalization group analysis of the small-world network model
Newman, MEJ
Watts, DJ
[J]. PHYSICS LETTERS A, 1999, 263 (4-6) : 341 - 346
[45] Scaling and percolation in the small-world network model
Newman, MEJ
Watts, DJ
[J]. PHYSICAL REVIEW E, 1999, 60 (06) : 7332 - 7342
[46] Mean-field solution of the small-world network model
Newman, MEJ
Moore, C
Watts, DJ
[J]. PHYSICAL REVIEW LETTERS, 2000, 84 (14) : 3201 - 3204
[47] PANDIT SA, 2000, CONDMAT0004163
[48] How popular is your paper? An empirical study of the citation distribution
Redner, S
[J]. EUROPEAN PHYSICAL JOURNAL B, 1998, 4 (02) : 131 - 134
[49] RANDOM MULTIPLICATIVE PROCESSES - AN ELEMENTARY TUTORIAL
REDNER, S
[J]. AMERICAN JOURNAL OF PHYSICS, 1990, 58 (03) : 267 - 273
[50] REMES T, 1997, NY TIMES 0817

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