Percolation Theory
Percolation Theory is a branch of probability theory and statistical physics that studies the emergence of connected pathways in random media, specifically characterizing the conditions under which a spanning cluster forms in a lattice or network as edges or sites are occupied randomly.
7.2K
Publications
487K
Citations
10.2K
Authors
2.4K
Institutions
Publications per year
2017–2026
850
7.2K
<i>Introduction to Percolation Theory</i>
Dietrich Stauffer, Amnon Aharony, Sidney Redner · Physics Today · 1993 · 6.8K citations
Scott Kirkpatrick · Reviews of Modern Physics · 1973 · 5.2K citations
Assortative Mixing in Networks
M. E. J. Newman · Physical Review Letters · 2002 · 5.1K citations · Full text
Per Bak, Chao Tang, Kurt Wiesenfeld · Physical review. A, General physics · 1988 · 4.7K citations
1–5 of 7.2K
10.2K
64
h-index
56
h-index
34
h-index
33
h-index
32
h-index
1–5 of 10.2K
2.4K
Boston University
Boston, United States
73 h-index
656 publications
53.2K citations
University of Michigan
Ann Arbor, United States
59 h-index
209 publications
28.2K citations

Bar-Ilan University
Ramat Gan, Israel
57 h-index
314 publications
39K citations

Centre National de la Recherche Scientifique
Paris, France
55 h-index
531 publications
27.3K citations

Tel Aviv University
Tel Aviv, Israel
48 h-index
270 publications
22.2K citations

Cornell University
Ithaca, United States
42 h-index
135 publications
21.6K citations
Harvard University
Cambridge, United States
41 h-index
108 publications
11.6K citations
University of Cambridge
Cambridge, United Kingdom
41 h-index
200 publications
18.6K citations
1–8 of 2.4K
PRL · 516 publications · 68.1K citations
124
h-index
PRB · 413 publications · 28K citations
90
h-index
449 publications · 27.2K citations
82
h-index
PRE · 430 publications · 22.1K citations
79
h-index
PRE · 353 publications · 23.3K citations
70
h-index
1–5