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Open Problems in Mathematics, 2016
- John Forbes Nash Jr., Michael Th. Rassias:
Open Problems in Mathematics. Springer 2016, ISBN 978-3-319-32160-8 - Scott Aaronson:
P =? NP. 1-122 - Owen Barrett, Frank W. K. Firk, Steven J. Miller, Caroline Turnage-Butterbaugh:
From Quantum Systems to L-Functions: Pair Correlation Statistics and Beyond. 123-171 - Michael A. Bennett, Preda Mihailescu, Samir Siksek:
The Generalized Fermat Equation. 173-205 - John Coates:
The Conjecture of Birch and Swinnerton-Dyer. 207-223 - Alain Connes:
An Essay on the Riemann Hypothesis. 225-257 - Peter Constantin:
Navier Stokes Equations: A Quick Reminder and a Few Remarks. 259-271 - Jenny Harrison, Harrison Pugh:
Plateau's Problem. 273-302 - Louis H. Kauffman:
The Unknotting Problem. 303-345 - Eric Maskin:
How Can Cooperative Game Theory Be Made More Relevant to Economics? : An Open Problem. 347-350 - Walter D. Morris Jr., Valeriu Soltan:
The Erdős-Szekeres Problem. 351-375 - Jonathan Rosenberg:
Novikov's Conjecture. 377-402 - René Schoof:
The Discrete Logarithm Problem. 403-416 - Paul D. Seymour:
Hadwiger's Conjecture. 417-437 - Alexander Soifer:
The Hadwiger-Nelson Problem. 439-457 - Endre Szemerédi:
Erdős's Unit Distance Problem. 459-477 - Robert C. Vaughan:
Goldbach's Conjectures: A Historical Perspective. 479-520 - Claire Voisin:
The Hodge Conjecture. 521-543
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