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Gu, Y., Malmir, S., Manafian, J., Ilhan, O.A., Alizadeh, A. and Othman, A.J. (2022) Variety Interaction between k-Lump and k-Kink Solutions for the (3 + 1)-D Burger System by Bilinear Analysis. Results in Physics, 43, Article ID: 106032.
https://doi.org/10.1016/j.rinp.2022.106032

has been cited by the following article:

• TITLE: Definite Answer for Riemann Hypothesis Zeta 3/2 Function Provided by New Material Yb2Si2O7 in Quantum Mechanics

  AUTHORS: Hung-Te Henry Su, Po-Han Lee

  KEYWORDS: BEC Phases, EIT, Heisenberg Commutators, Laser Photons, Qubits, Riemann Hypothesis

  JOURNAL NAME: Journal of Modern Physics, Vol.15 No.9, August 26, 2024

  ABSTRACT: This paper indicates the problem of the famous Riemann hypothesis (RH), which has been well-verified by a definite answering method using a Bose-Einstein Condensate (BEC) phase. We adopt mathematical induction, mappings, and laser photons governed by electromagnetically induced transparency (EIT) to examine the existence of the RH. In considering the well-developed as Riemann zeta function, we find that the existence of RH has a corrected and self-consistent solution. Specifically, there is the only one pole at s = 1 on the complex plane for Riemann’s functions, which generalizes to all non-trivial zeros while s > 1. The essential solution is based on the BEC phases and on the nature of the laser photon(s). This work also incorporates Heisenberg commutators [ x ^ , p ^ ]=1/2 in the field of quantum mechanics. We found that a satisfactory solution for the RH would be incomplete without the formalism of Heisenberg commutators, BEC phases, and EIT effects. Ultimately, we propose the application of qubits in connection with the RH.