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Percolation theory was initiated some fifty years ago as a mathematical framework for the study of random physical processes such as flow through a disordered porous medium. It has proved to be a remarkably rich theory, with applications beyond natural phenomena to topics such as network modelling. The aims of this book, first published in 2006, are twofold. First to present classical results in a way that is accessible to non-specialists. Second, to describe results of Smirnov in conformal invariance, and outline the proof that the critical probability for random Voronoi percolation in the plane is 1/2. Throughout, the presentation is streamlined, with elegant and straightforward proofs requiring minimal background in probability and graph theory. Numerous examples illustrate the important concepts and enrich the arguments. All-in-all, it will be an essential purchase for mathematicians, physicists, electrical engineers and computer scientists working in this exciting area.
- Sales Rank: #1935265 in Books
- Published on: 2006-09-28
- Original language: English
- Number of items: 1
- Dimensions: 8.98" h x .75" w x 5.98" l, 1.46 pounds
- Binding: Hardcover
- 334 pages
Review
"... A useful addition for its focus on the recent advances in two-dimensional percolation..."
Rongfeng Sun, Mathematical Reviews
About the Author
Béla Bollobás is a Senior Research Fellow at Trinity College, Cambridge and is the Jabie Hardin Chair of Excellence in Combinatorics at the University of Memphis. He has held visiting positions from Seattle to Singapore, from Brazil to Zurich. This is his eleventh book.
Oliver Riordan is a Royal Society Research Fellow in the University of Cambridge and Research Fellow of Trinity College, Cambridge. In May 2000 he shared the prize for solving Christopher Monckton's Eternity Puzzle.
Most helpful customer reviews
8 of 8 people found the following review helpful.
Recommendable as a textbook
By PST
I am what Prof. Bollobas in one of his books called a 'hobby mathematician'.
This book was my first 'contact' with percolation theory, so I cannot compare it to other books on the same subject.
The book covers percolation theory mostly in the plane, only rarely does it cover d-dimensional percolation.
The mathematical prerequisites are rather modest: good knowledge in probability theory, but not much of the measure theoretic part of it, is needed. Knowledge in graph theory is helpful, but not becessary.
The proofs are complete and they are a little easier (more 'spelled out') than in other books by Prof. Bollabas which I have read (Modern Graph Theory, Random Graphs), but do not compormise rigor at all. I believe, this book is written not only for mathematicians.
Many figures help to visualize the concepts.
Except for the last 15 pages which are highly confusing, all facts and theorems needed are proven, not simply stated with a reference to some other paper. In this sense, it is a VERY good textbook.
Similar to the two other books by Prof. Bollobas, also this one shows, that the author(s) know their subject matter and can motivate what's going on in a few clear words!
Unlike the other two books of Prof. Bollobas this one is virtually typo-free! I think, I found about 8 harmless ones.
If one is looking for a good textbook on percolation theory, I can certainly recommend this book!
0 of 2 people found the following review helpful.
Great boook, love it.
By Fabricio Benevides
Very good introduction to percolation. It is also very up to date, with chapter on recent developments.
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