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Graph Theory and Additive Combinatorics: Exploring Structure and Randomness

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Description

Using the dichotomy of structure and pseudorandomness as a central theme, this accessible text provides a modern introduction to extremal graph theory and additive combinatorics. Readers will explore central results in additive combinatorics-notably the cornerstone theorems of Roth, Szemerédi, Freiman, and Green-Tao-and will gain additional insights into these ideas through graph theoretic perspectives. Topics discussed include the Turán problem, Szemerédi's graph regularity method, pseudorandom graphs, graph limits, graph homomorphism inequalities, Fourier analysis in additive combinatorics, the structure of set addition, and the sum-product problem. Important combinatorial, graph theoretic, analytic, Fourier, algebraic, and geometric methods are highlighted. Students will appreciate the chapter summaries, many figures and exercises, and freely available lecture videos on MIT OpenCourseWare. Meant as an introduction for students and researchers studying combinatorics, theoretical computer science, analysis, probability, and number theory, the text assumes only basic familiarity with abstract algebra, analysis, and linear algebra. Read more

Publisher ‏ : ‎ Cambridge University Press


Publication date ‏ : ‎ August 31, 2023


Edition ‏ : ‎ 1st


Language ‏ : ‎ English


Print length ‏ : ‎ 338 pages


ISBN-10 ‏ : ‎ 1009310941


ISBN-13 ‏ : ‎ 49


Item Weight ‏ : ‎ 1.68 pounds


Dimensions ‏ : ‎ 7.01 x 0.94 x 10 inches


Best Sellers Rank: #1,381,197 in Books (See Top 100 in Books) #113 in Graph Theory (Books) #217 in Discrete Mathematics (Books) #6,421 in Mathematics (Books)


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Top Amazon Reviews


  • Difficult
Format: Hardcover
I am only a hobby mathematician, so my comments should read with this mind. The book treats exactly what the title says. I found it difficult to read. The proofs are very terse, I think by spending a few more lines on just about each of them would have helped the understanding. While the prerequisites may not be very much, surely mathematical maturity is assumed by the author. I think a great book for a math professional, but for me it went beyond my limits at times. The print is clear and large, the style may require some getting used to. Theorems are framed, excercises habe big black bar on the side, but after a short time I got used to it. The index is very bad, simply not enough in it. For a first edition, there were not many typos, at least I only found about 20 or so. ... show more
Reviewed in the United States on February 2, 2025 by PST

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