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The Mathematics of Paul Erdős I

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Cover of 'The Mathematics of Paul Erdős I'

Table of Contents

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    Book Overview
  2. Altmetric Badge
    Chapter 1 Paul Erdős: Life and Work
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    Chapter 2 Erdős Magic
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    Chapter 3 Some of My Favorite Problems and Results
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    Chapter 4 Integers Uniquely Represented by Certain Ternary Forms
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    Chapter 5 Did Erdős Save Western Civilization?
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    Chapter 6 Encounters with Paul Erdős
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    Chapter 7 On Cubic Graphs of Girth at Least Five
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    Chapter 8 Cross-Disjoint Pairs of Clouds in the Interval Lattice
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    Chapter 9 Classical Results on Primitive and Recent Results on Cross-Primitive Sequences
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    Chapter 10 Dense Difference Sets and Their Combinatorial Structure
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    Chapter 11 Integer Sets Containing No Solution to $$x + y = 3z$$
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    Chapter 12 On Primes Recognizable in Deterministic Polynomial Time
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    Chapter 13 Ballot Numbers, Alternating Products, and the Erdős-Heilbronn Conjecture
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    Chapter 14 On Landau’s Function g ( n )
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    Chapter 15 On Divisibility Properties of Sequences of Integers
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    Chapter 16 On Additive Representative Functions
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    Chapter 17 Arithmetical Properties of Polynomials
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    Chapter 18 Some Methods of Erdős Applied to Finite Arithmetic Progressions
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    Chapter 19 Sur la non-dérivabilité de fonctions périodiques associées à certaines formules sommatoires
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    Chapter 20 1105: First Steps in a Mysterious Quest
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    Chapter 21 Games, Randomness and Algorithms
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    Chapter 22 On Some Hypergraph Problems of Paul Erdős and the Asymptotics of Matchings, Covers and Colorings
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    Chapter 23 The Origins of the Theory of Random Graphs
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    Chapter 24 An Upper Bound for a Communication Game Related to Time-Space Tradeoffs
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    Chapter 25 How Abelian is a Finite Group?
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    Chapter 26 On Small Size Approximation Models
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    Chapter 27 The Erdős Existence Argument
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    Chapter 28 Extension of Functional Equations
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    Chapter 29 Remarks on Penrose Tilings
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    Chapter 30 Distances in Convex Polygons
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    Chapter 31 Unexpected Applications of Polynomials in Combinatorics
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    Chapter 32 The Number of Homothetic Subsets
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    Chapter 33 On Lipschitz Mappings Onto a Square
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    Chapter 34 A Remark on Transversal Numbers
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    Chapter 35 In Praise of the Gram Matrix
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    Chapter 36 On Mutually Avoiding Sets
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Title
The Mathematics of Paul Erdős I
Published by
Springer-Verlag New York, January 2013
DOI 10.1007/978-1-4614-7258-2
ISBNs
978-1-4614-7257-5, 978-1-4614-7258-2, 978-1-4899-9533-9
Editors

Ronald L. Graham, Jaroslav Nešetřil, Steve Butler

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Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 10 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 10 100%

Demographic breakdown

Readers by professional status Count As %
Unspecified 2 20%
Professor 1 10%
Student > Ph. D. Student 1 10%
Student > Bachelor 1 10%
Student > Master 1 10%
Other 0 0%
Unknown 4 40%
Readers by discipline Count As %
Mathematics 4 40%
Unspecified 2 20%
Unknown 4 40%