Open Problems in Mathematics

Table of Contents

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   Book Overview
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   Chapter 1 \(P\mathop{ =}\limits^{?}NP\)
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   Chapter 2 From Quantum Systems to L-Functions: Pair Correlation Statistics and Beyond
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   Chapter 3 The Generalized Fermat Equation
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   Chapter 4 The Conjecture of Birch and Swinnerton-Dyer
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   Chapter 5 An Essay on the Riemann Hypothesis
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   Chapter 6 Navier Stokes Equations: A Quick Reminder and a Few Remarks
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   Chapter 7 Plateau’s Problem
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   Chapter 8 The Unknotting Problem
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    Chapter 9 How Can Cooperative Game Theory Be Made More Relevant to Economics? : An Open Problem
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    Chapter 10 The Erdős-Szekeres Problem
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    Chapter 11 Novikov’s Conjecture
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    Chapter 12 The Discrete Logarithm Problem
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    Chapter 13 Hadwiger’s Conjecture
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    Chapter 14 The Hadwiger–Nelson Problem
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    Chapter 15 Erdős’s Unit Distance Problem
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    Chapter 16 Goldbach’s Conjectures: A Historical Perspective
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    Chapter 17 The Hodge Conjecture