RETRACTED: The Riemann Hypothesis Holds True: A Rigorous Proof with Mean Formula and Extremum Principle

Jinliang Wang

doi:10.4236/am.2019.108049

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Applied Mathematics > Vol.10 No.8, August 2019

RETRACTED: The Riemann Hypothesis Holds True: A Rigorous Proof with Mean Formula and Extremum Principle ()

Research Institute for ESMD Method and Its Applications, College of Science, Qingdao University of Technology, Qingdao, China.

DOI: 10.4236/am.2019.108049 PDF HTML 555 Downloads 1,180 Views

Abstract

Short Retraction Notice

The paper does not meet the standards of "Applied Mathematics".

This article has been retracted to straighten the academic record. In making this decision the Editorial Board follows COPE's Retraction Guidelines. The aim is to promote the circulation of scientific research by offering an ideal research publication platform with due consideration of internationally accepted standards on publication ethics. The Editorial Board would like to extend its sincere apologies for any inconvenience this retraction may have caused.

Editor guiding this retraction: Editorial Board of AM.

Please see the article page for more details. The full retraction notice in PDF is preceding the original paper which is marked "RETRACTED".

Keywords

Riemann Hypothesis, Riemann Zeta Function, Nontrivial Zeros, Critical Line, Number Theory, Riemann-Wang Hypothesis

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Conflicts of Interest

The author declares no conflicts of interest regarding the publication of this paper.

References

[1]	Bombieri, E. (2000) Official Problem Description: The Riemann Hypothesis. http://www.claymath.org/millennium-problems/riemann-hypothesis
[2]	Lune, J., Riele, J.J. and Winter, D.T. (1986) On the Zeros of the Riemann Zeta Function in the Critical Strip. IV. Mathematics of Computation, 46, 667-681. https://doi.org/10.2307/2008005
[3]	Lu, C.H. (2016) Ramble on the Riemann Hypothesis. Tsinghua University Press, Beijing, 20-38. (In Chinese)
[4]	Devlin, K.J. (2003) The Millennium Problems: The Seven Greatest Unsolved Mathematical Puzzles of Our Time. Basic Books, New York, 19-60.
[5]	Gilbarg, D. and Trudinger, N.S. (2001) Elliptic Partial Differential Equations of Second Order. Springer-Verlag, New York, 13-30. https://doi.org/10.1007/978-3-642-61798-0_2
[6]	Wang, J.L. (2018) Fast Algorithm for the Travelling Salesman Problem and the Proof of P = NP. Applied Mathematics, 9, 1351-1359. https://doi.org/10.4236/am.2018.912088