Open Problems in Mathematics

Edited by John Forbes Nash, Jr. () and Michael Th. Rassias ()

in Springer Books from Springer

Date: 2016
ISBN: 978-3-319-32162-2
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Chapters in this book:

$$P\mathop{ =}\limits^{?}NP$$

Scott Aaronson

From Quantum Systems to L-Functions: Pair Correlation Statistics and Beyond

Owen Barrett, Frank W. K. Firk, Steven J. Miller and Caroline Turnage-Butterbaugh

The Generalized Fermat Equation

Michael Bennett, Preda Mihăilescu and Samir Siksek

The Conjecture of Birch and Swinnerton-Dyer

John Coates

An Essay on the Riemann Hypothesis

Alain Connes

Navier Stokes Equations: A Quick Reminder and a Few Remarks

Peter Constantin

Plateau’s Problem

Jenny Harrison and Harrison Pugh

The Unknotting Problem

Louis H. Kauffman

How Can Cooperative Game Theory Be Made More Relevant to Economics?: An Open Problem

Eric Maskin

The Erdős-Szekeres Problem

Walter Morris and Valeriu Soltan

Novikov’s Conjecture

Jonathan Rosenberg

The Discrete Logarithm Problem

René Schoof

Hadwiger’s Conjecture

Paul Seymour

The Hadwiger–Nelson Problem

Alexander Soifer

Erdős’s Unit Distance Problem

Endre Szemerédi

Goldbach’s Conjectures: A Historical Perspective

Robert C. Vaughan

The Hodge Conjecture

Claire Voisin

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DOI: 10.1007/978-3-319-32162-2

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