Open problems in mathematics

Open problems in mathematics

by Nash, John F.,, Jr Rassias, Michael Th

Type Book
Rate 0.0 /5

Title Statements

  • Full title :Open problems in mathematics / John Forbes Nash, Jr., Michael Th. Rassias, editors.

Edition Statements

  • Publication Date:©2016

Publication Statements

  • Publisher(s):Springer
  • Place of Publication:Switzerland
  • Language:eng
  • Publication Date:©2016

The Physical Object

  • Description:xiii, 543 pages : : illustrations (some color) ; : 24 cm

Edition Identifiers

  • ISBN:9783319321608, 3319321609, 9783319321622, 3319321625
  • DOI:10.1007/978-3-319-32162-2.
  • oclc:ocn944473571
  • LC Classification:QA43
  • Dewey Decimal:510

Table of Contents

Preface (J.F. Nash, Jr., M. Th. Rassias) -- Introduction (M. Gromov) -- 1. P = NP (S. Aaronson) -- 2. From Quantum Systems to L-Functions: Pair Correlation Statistics and Beyond (O. Barrett, F.W.K. Firk, S.J. Miller, C. Turnage-Butterbaugh) -- 3. The Generalized Fermat Equation (M. Bennett, P. Mihailescu, S. Siksek) -- 4. The Conjecture of Birch and Swinnerton-Dyer (J. Coates) -- 5. An Essay on the Riemann Hypothesis (A. Connes) -- 6. Navier Stokes Equations (P. Constantin) -- 7. Plateau's Problem (J. Harrison, H. Pugh) -- 8. The Unknotting Problem (L.H. Kauffman) -- 9. How Can Cooperative Game Theory Be Made More Relevant to Economics? (E. Maskin) -- 10. The Erdö̋s-Szekeres Problem (W. Morris, V. Soltan) -- 11. Novikov's Conjecture (J. Rosenberg) -- The Discrete Logarithm Problem (R. Schoof) -- 13. Hadwiger's Conjecture (P. Seymour) -- 14. The Hadwiger-Nelson Problem (A. Soifer) -- 15. Erdős's Unit Distance Problem (E. Szemerédi) -- 16. Goldbach's Conjectures (R.C. Vaughan) -- 17. The Hodge Conjecture (C. Voisin).

Read More ↓

Subjects

Writers

Rate & Review

0.0/5
(0 people Voted)

No reviews yet. Be the first to rate this work.

Files & Downloads

  • Open Problems in Mathematics -- (.pdf)

    PDF · 8.0 MB · updated
  • Open Problems in Mathematics -- (.pdf)

    PDF · 3.9 MB · updated