Erdős centennial
 Responsibility
 László Lovász, Imre Z. Ruzsa, Vera T. Sós (eds.).
 Language
 English.
 Imprint
 Berlin : Springer ; Budapest ; JBMS, János Bolyai Mathematical Society, c2013.
 Physical description
 730 p. : ill. ; 25 cm.
 Series
 Bolyai Society mathematical studies ; 25.
Access
Available online
Math & Statistics Library
Stacks
Call number  Status 

QA7 .E734 2013  Unknown 
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Creators/Contributors
Contents/Summary
 Bibliography
 Includes bibliographical references.
 Contents

 Contents. Preface. Alon, N.: Paul Erdos and Probabilistic Reasoning. Benjamini, I.: Euclidean vs. Graph Metric. Bollobas, B. and Riordan, O.: The Phase Transition in the ErdosRenyi Random Graph Process. Bourgain, J.: Around the Sumproduct Phenomenon. Breuillard, E., Green, B. and Tao, T.: Small Doubling in Groups. Diamond, H. G.: Erdos and Multiplicative Number Theory. Furedi, Z. and Simonovits, M.: The History of Degenerate (Bipartite) Extremal Graph Problems. Gowers, W. T.: Erdos and Arithmetic Progressions. Graham, R. L.: Paul Erdos and Egyptian Fractions. Gyory, K.: Perfect Powers in Products with Consecutive Terms from Arithmetic Progressions. Komjath, P.: Erdos's Work on Infinite Graphs. Kunen, K.: The Impact of Paul Erd"os on Set Theory. Mauldin, R. D.: Some Problems and Ideas of Erdos in Analysis and Geometry. Montgomery, H. L.: L2 Majorant Principles. Nesetril, J.: A Combinatorial Classic  Sparse Graphs with High Chromatic Number. Nguyen, H. H. and Vu, V. H.: Small Ball Probability, Inverse Theorems, and Applications. Pach, J.: The Beginnings of Geometric Graph Theory. Pintz, J.: Paul Erdos and the Difference of Primes. Pollack, P. and Pomerance, C.: Paul Erdos and the Rise of Statistical Thinking in Elementary Number Theory. Rodl, V. and Schacht, M.: Extremal Results in Random Graphs.Schinzel, A.: Erdos's Work on the Sum of Divisors Function and on Euler's Function. Shalev, A.: Some Results and Problems in the Theory of Word Maps. Tenenbaum, G.: Some of Erdos' Unconventional Problems in Number Theory, Thirtyfour Years Later. Totik, V.: Erdos on Polynomials. Vertesi, P.: Paul Erdos and Interpolation: Problems, Results, New Developments.
 (source: Nielsen Book Data)
 Publisher's Summary
 Paul Erdos was one of the most influential mathematicians of the twentieth century, whose work in number theory, combinatorics, set theory, analysis, and other branches of mathematics has determined the development of large areas of these fields. In 1999, a conference was organized to survey his work, his contributions to mathematics, and the farreaching impact of his work on many branches of mathematics. On the 100th anniversary of his birth, this volume undertakes the almost impossible task to describe the ways in which problems raised by him and topics initiated by him (indeed, whole branches of mathematics) continue to flourish. Written by outstanding researchers in these areas, these papers include extensive surveys of classical results as well as of new developments.
(source: Nielsen Book Data)
Subjects
Bibliographic information
 Publication date
 2013
 Series
 Bolyai Society mathematical studies, 12174696 ; 25
 ISBN
 3642392857
 9783642392856