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An irregular mind : Szemerédi is 70

Author: E Szemerédi; Imre Bárány; Jozsef Solymosi; Bolyai János Matematikai Társulat.
Publisher: Berlin : Springer ; Budapest : János Bolyai Mathematical Society, 2010.
Series: Bolyai Society mathematical studies, 21.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Database:WorldCat
Summary:
Szemerédi's influence on today's mathematics, especially in combinatorics, additive number theory, and theoretical computer science, is enormous. This volume is a celebration of Szemerédi's achievements and personality, on the occasion of his seventieth birthday. It exemplifies his extraordinary vision and unique way of thinking. A number of colleagues and friends, all top authorities in their fields, have  Read more...
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Genre/Form: Electronic books
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Additional Physical Format: Print version:
Irregular mind.
Berlin : Springer ; Budapest : János Bolyai Mathematical Society, 2010
(OCoLC)646114207
Named Person: E Szemerédi
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: E Szemerédi; Imre Bárány; Jozsef Solymosi; Bolyai János Matematikai Társulat.
ISBN: 9783642144448 3642144446 1283076276 9781283076272
OCLC Number: 710812495
Description: 1 online resource (758 pages) : illustrations.
Contents: Cover13; --
Table of Contents --
Foreword --
List Of Publications Of Endre Szemeredi --
Universality, Tolerance, Chaos And Order --
1. Introduction --
2. The Strong Chromatic Number And Universal Graphs --
3. Random Universal Fault Tolerant Graphs --
4. Universal Graphs And Products Of Expanders --
4.1. A Graph-Decomposition Result --
4.2. A Sketch of the Universality of Gk, N --
5. A Ramsey Type Problem --
6. Balanced Homomorphisms And Subgraph Containment Problems --
7. Concluding Remarks And Open Problems --
References --
Super-Uniformity Of The Typical Billiard Path --
1. What Is Super-Uniformity? --
1. Introduction. --
2. Super-Uniformity of the Typical Billiard Path in the Unit Square. --
2. Can We Beat The Monte Carlo Method? (I) --
3. Can We Beat The Monte Carlo Method? (II) --
1. Regular Sampling Is Adaptive. --
2. A Surprising Way to "Beat" the Monte Carlo Method: Switching From Point Samples to Curves, Surfaces, and So on. --
3. Summary. --
4. Super-Uniformity: Proof Of Theorem 1 --
5. Proof Of Theorem 2 --
6. Proof Of Theorem 3 --
7. Proof Of Theorem 4 --
8. Proof Of Proposition 1.1 --
9. Proof Of Proposition 2.1 --
10. Proof Of Proposition 2.2 --
11. Proof Of Proposition 3.1 --
12. More On Super-Uniformity: Proof Of Theorem 5 --
References --
Percolation On Self-Dual Polygon Configurations --
1. Introduction --
2. The Model And Results --
3. A Generalization Of Harris'S Lemma --
3.1. High Probability Unions of Upsets --
4. Colourings, Hypergraphs And Crossings --
4.1. How Crossing Probabilities Vary --
5. A Rectangle-Crossing Lemma --
5.1. Bond Percolation on 7I} --
5.2. A Rectangle-Crossing Lemma for Hyperlattices --
5.3. A Stronger Rectangle-Crossing Lemma --
6. Self-Duality And Rectangle Crossings --
7. From Rectangle Crossings To Percolation --
8. On The Critical Surface --
References --
On Exponential Sums In Finite Fields --
O. Introduction --
1. A Sum-Product Property --
2. Preliminary Estimates (1) --
3. Preliminary Estimates (2) --
4. Further Assumptions --
5. Preliminary Estimates (3) --
6. Estimation Of Trilinear Sums --
7. Convolution Of Product Densities --
8. The General Case --
References --
An Estimate Of Incomplete Mixed Character Sums --
Notation And Convention --
References --
Crossings Between Curves With Many Tangencies --
1. Introduction --
2. Levels --
Proof Of Theorem 1 --
3. Constructive Upper Bound --
Proof Of Theorem 2 --
4. Concluding Remarks --
References --
An Arithmetic Regularity Lemma, An Associated Counting Lemma, And Applications --
1. Introduction --
2. Proof Of The Arithmetic Regularity Lemma --
3. Proof Of The Counting Lemma --
4. Generalised Von Neumann Type Theorems --
5. On A Conjecture Of Bergelson, Host, And Kra --
6. Proof Of Szemeredi'S Theorem --
Appendix A. Properties Of Polynomial Sequences --
Appendix B.A Multiparameter Equidistribution Result --
Appendix C. The Baker-Campbell-Hausdorff Formula --
References --
Yet Another Proof Of Szemeredi's Theorem --
1. I Ntroduction --
2. Nilsequenc.
Series Title: Bolyai Society mathematical studies, 21.
Responsibility: Imre Bárány, József Solymosi (eds.).
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Abstract:

Endre Szemeredi's influence on today's mathematics, especially in combinatorics, additive number theory, and theoretical computer science, is enormous. This volume is a celebration of his  Read more...

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