Michele Nardelli

Questo è il titolo ed il riassunto del nuovo articolo sulle connessioni tra Analisi Matematica, Teoria dei Numeri, Gravità Quantistica e settori della Teoria delle Stringh e On some equations concerning quantum electrodynamics coupled to quantum gravity, the gravitational contributions to the gauge couplings and quantum effects in the theory of gravitation: mathematical connections with some sector of String Theory and Number Theory Abstract This paper is principally a review, a thesis, of principal results obtained from various authoritative theoretical physicists and mathematicians in some sectors of theoretical physics and mathematics. In this paper in the Section 1 , we have described some equations concerning the quantum electrodynamics coupled to quantum gravity. In the Section 2, we have described some equations concerning the gravitational contributions to the running of gauge couplings. In the Section 3 , we have described some equations concerning some quantum effects in th...

On the Lebesgue integral and the Lebesgue measure: mathematical applications in some sectors of Chern-Simons theory and Yang-Mills gauge theory and mathematical connections with some sectors of String Theory and Number Theory Abstract In this paper, in the Section 1 , we have described some equations and theorems concerning the Lebesgue integral and the Lebesgue measure. In the Section 2 , we have described the possible mathematical applications, of Lebesgue integration, in some equations concerning various sectors of Chern-Simons theory and Yang-Mills gauge theory, precisely the two dimensional quantum Yang-Mills theory. In conclusion, in the Section 3 , we have described also the possible mathematical connections with some sectors of String Theory and Number Theory, principally with some equations concerning the Ramanujan’s modular equations that are related to the physical vibrations of the bosonic strings and of the superstrings, some Ramanujan’s identities concerning π and the zet...

On some mathematical equations concerning the functions z (s) and z (s,w) and some Ramanujan-type series for 1/pigreco. Mathematical connections with some equations concerning the p-adic open string for the scalar tachyon field and the zeta strings. Questo il mio ultimo lavoro sulle connessioni tra Teoria delle Stringhe e Teoria dei Numeri. Qui di seguito l'Abstract ed il link dell'articolo pubblicato sul Database di Fisica e Teoria dei Numeri del Prof. Watkins, per chi volesse leggerlo per intero. Abstract In this paper, in the Section 1, we have described some equations concerning the functions z (s) and z (s,w). In this Section, we have described also some equations concerning a transformation formula involving the gamma and Riemann zeta functions of Ramanujan. Furthermore, we have described also some mathematical connections with various theorems concerning the incomplete elliptic integrals described in the “Ramanujan’s lost notebook”. In the Section 2, we have descrive som...

The Circle’s Method to investigate the Goldbach’s Conjecture and the Germain primes: Mathematical connections with the p-adic strings and the zeta strings. (di Michele Nardelli e Rosario Turco - Agosto 2010) Abstract In this paper we have described in the Section 1 some equations and theorems concerning the Circle Method applied to the Goldbach’s Conjecture. In the Section 2 , we have described some equations and theorems concerning the Circle Method to investigate Germain primes by the Major arcs. In the Section 3 , we have described some equations concerning the equivalence between the Goldbach’s Conjecture and the Generalized Riemann Hypothesis. In the Section 4 , we have described some equations concerning the p-adic strings and the zeta strings. In conclusion, in the Section 5 , we have described some possible mathematical connections between the arguments discussed in the various sections. Per l'articolo completo clicca sul link: http://nardelli.xoom.it/virgiliowizard/sit...

Abstract In this paper we have described in the Section 1, some equations concerning the stellar evolution and their stability. In the Section 2, we have described some equations concerning the perturbations of Schwarzschild black-hole, the Reissner-Nordstrom solution and the Schwarzschild geometry in D = d + 1 dimensions. Furthermore, in these sections, we have showed the mathematical connections with some sectors of Number Theory, principally with the Ramanujan’s modular equations and the aurea ratio (or golden ratio) This is the link for the lecture of the whole paper: http://nardelli.xoom.it/BH1.pdf Michele Nardelli

Questo è il mio nuovo articolo sulle connessioni tra alcuni settori della Teoria dei Numeri ed alcuni settori della Teoria delle Stringhe. Il titolo è: On the Andrica and Cramer’s Conjectures. Mathematical connections between Number Theory and some sectors of String Theory Qui di seguito l'Abstract Abstract In this paper we have described, in the Section 1 , some mathematics concerning the Andrica’s conjecture. In the Section 2 , we have described the Cramer –Shank Conjecture. In the Section 3 , we have described some equations concerning the possible proof of the Cramer’s conjecture and the related differences between prime numbers, principally the Cramer’s conjecture and Selberg’s theorem. In the Section 4 , we have described some equations concerning the p-adic strings and the zeta strings. In the Section 5 , we have described some equations concerning the -deformation in toroidal compactification for N = 2 gauge theory. In conclusion, in the Section 6 , we have described some p...