Number Theory

   

On Some Mathematical Connections Between Fermat’s Last Theorem, Modular Functions, Modular Elliptic Curves and Some Sector of String Theory

Authors: Michele Nardelli

This paper is fundamentally a review, a thesis, of principal results obtained in some sectors of Number Theory and String Theory of various authoritative theoretical physicists and mathematicians. Precisely, we have described some mathematical results regarding the Fermat’s Last Theorem, the Mellin transform, the Riemann zeta function, the Ramanujan’s modular equations, how primes and adeles are related to the Riemann zeta functions and the p-adic and adelic string theory. Furthermore, we show that also the fundamental relationship concerning the Palumbo-Nardelli model (a general relationship that links bosonic string action and superstring action, i.e. bosonic and fermionic strings in all natural systems), can be related with some equations regarding the p-adic (adelic) string sector. Thence, in conclusion, we have described some new interesting connections that are been obtained between String Theory and Number Theory, with regard the arguments above mentioned.

Comments: 86 Pages. Introduction and summary in Italian

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Submission history

[v1] 2020-03-21 06:45:41

Unique-IP document downloads: 128 times

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