The Fourier Laplace Approach of Proving The Riemann Hypothesis
Résumé
The Author presents a Fourier Laplace transformation of The Analytic Continuation Formula of The Riemann Zeta Function and showed that the zeros of the Analytic Continuation Formula will always be real. A general formula for these zeros is also obtained which when substituted into the ACF it is shown to be the root of the ACF of the Riemann Zeta Function.
| Origine | Fichiers produits par l'(les) auteur(s) |
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