High Energy Particle Physics

The Hadronic Resonance Masses and the Graphical Law

Authors: Anindya Kumar Biswas
Comments: 22 Pages. A mistake in plotting BW(c=0.01) has been rectified

We study the hadronic resonance masses. We rank those according to the masses. We draw thenatural logarithm of the masses, normalised, starting with a rank vs the natural logarithm of the rank, normalised. We conclude that the hadronic resonance masses, can be characterised by BP(4,βH = 0.1), the magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours in the presence of external magnetic field, H, with βH = 0.1. β is 1/(k_B T), where,T is temperature and k_B is the tiny Boltzmann constant.
Category: High Energy Particle Physics

Electrodynamics in Light of the New Paradigm: New Insights

Authors: Yefim Bakman
Comments: 22 Pages.

Standard physics education provides no opportunities to realize that electrical interactions are based on gravitational forces because gravity never shows repulsion. Even when the universe exhibits repulsion in the form of "dark energy," physicists do not recognize that this phenomenon arises from gravity.The new paradigm described herein breaks through this stereotype. According to the new paradigm, gravity not only underlies the phenomenon of dark energy, but is also the basis of electrical interactions. This new understanding of electric charge and magnetism allows us to find simple explanations for many phenomena in this domain. The new paradigm also demonstrates the inconsistency of Faraday's law of induction in the performed experiment.
Category: High Energy Particle Physics

On the Nonintegrable Regime of Particle Physics

Authors: Ervin Goldfain
Comments: 8 Pages.

Recent research points out that the unavoidable approach to Hamiltonian chaos well above the Fermi scale leads to a spacetime having continuous (fractal) dimensions. Here we analyze a toy model of inflationary Universe comprising of a Higgs-like scalar in interaction with a pair of vector bosons. The model is manifestly nonintegrable as it breaks the perturbative unitarity of scattering processes and evolves towards Hamiltonian chaos and fractal spacetime.
Category: High Energy Particle Physics

Towards a Bright Future: Nuclear Fusion, the Revolutionary Energy of Tomorrow

Authors: Mostafa Senhaji
Comments: 9 Pages. In French (Translation made by viXra Admin - Future non-compliant submission will not be accepted)

In a world in search of sustainable energy solutions, nuclear fusion is emerging as a dazzling promise. This article explores the revolutionary advances of the ITER tokamak prototype in France, demonstrating the potential of nuclear fusion to meet global energy needs while preserving our environment. Through in-depth analysis of physical processes and environmental benefits, it offers a captivating glimpse into the clean, near-limitless energy that nuclear fusion promises to bring to our future.

Dans un monde en quête de solutions énergétiques durables, la fusion nucléaire émerge comme une promesse fulgurante. Cet article explore les avancées révolutionnaires du prototype tokamak ITER en France, démontrant ainsi le potentiel de la fusion nucléaire pour répondre aux besoins énergétiques mondiaux tout en préservant notre environnement. À travers une analyse approfondie des processus physiques et des avantages environnementaux, il offre un aperçu captivant de l'énergie propre et quasi-illimitée que la fusion nucléaire promet d'apporter à notre avenir.
Category: High Energy Particle Physics

The Anomalous Magnetic Moment of Electron and Muon

Authors: Miroslav Pardy
Comments: 11 Pages. Original Article

The anomalous magnetic moment of electron is calculated in the framework of the Schwinger source method from the assumption the electron and is immersed in the magnetic eld. The magnetic eld causes the modication of the Greenfunction of the charged particle and therefore the modication of the vacuum-to-vacuum amplitude. The derived value of the anomalous magnetic moment of electron is in excelent agreement with experiment. The muon magnetic moment is discussed at the experimental and methodological basis. This article is writtenin the form of the pedagogical simplicity.
Category: High Energy Particle Physics

Unified Field Theory by Canonical Gauge Principle

Authors: Tomoichi Sato
Comments: 188 Pages.

This book describes unified field theory. The content consists of 3 parts.part Ⅰ: Considering quantization of spacetime and possible fields are derived based on the canonical gauge principle. This includes the gravitational field, and the undiscovered field of spinor gauge connection. The principle of existence of elementary particles, the origin of symmetry, the unification of Boson/Fermion, and the reality of preon are obtained. Lagrangian of the unified field is derived, which includes the modified Dirac equation from field theory. mass-chirality relation is also analyzed.part Ⅱ：From the viewpoint of unified field, the elimination of the divergence difficulty is discussed, then state-constructive field theory is proposed, including some approximate method. Also, the construction and characteristics of field operators are summarized. (ex. projectivity, double completeness, etc.)part Ⅲ：As a part of unified field, the canonical gauge gravitational theory is discussed, based on the results of parts Ⅰ-Ⅱ. By comparing to Einstein theory, the coincidence under spherical symmetry conditions is concluded. From the perspective of quantum cosmology, the resolution of the Big Bang singularity and quantum black holes are analyzed. The cosmological speculations are described in last parts.
Category: High Energy Particle Physics

Study of the Riemann Zeta Function for Odd Integers

Authors: Jesús Sánchez
Comments: 35 Pages.

In this paper we will try to find a solution for the Riemann Zeta function for odd integers. We will start with ζ(3) (the Riemann Zeta function with s=3) emulating the "Basel problem". But instead of using a sine or cosine function, using functions similar to these:f(x)=1-x^3/3!+x^6/6!-x^9/9!+⋯f(x)=1/3 (e^(-x·e^(1/3 (2πi) ) ) 〖+e〗^(-x·e^(2/3 (2πi) ) )+e^(-x·e^(3/3 (2πi) ) ) )We will discover that the process itself seems ok, but with a problem. The solutions of the above functions are not periodic, so we cannot emulate the "Basel problem" perfectly, obtaining the following value:ζ(3)=(π^3/(3!(√3)^3 ))/(1-1/2^3 )=1.1366020≠1.202056903With a small correction, we arrive to:ζ(3)=(π^3/(3!(√3)^3 ))/(1-1/2^3 ) e^(2/√3)/3=1.202173775≈1.202056903 [7]But not getting the correct value anyhow. The only way of obtaining the correct value would be to find a function of the form:g(x)=1-r(3)·x^3/3!+r(6)·x^6/6!-r(9)·x^9/9!+⋯That has periodic zeros. Where r(n) is an unknown function to be calculate/discovered.We have also generalized this study to calculate a general ζ(k) where k can be higher odd numbers, or even numbers. Having ζ(k) for even numbers would lead to obtaining a closed equation for the Bernoulli numbers. If a generalization for k as a general complex number was possible, we could even consider k=½+it, obtaining a closed function for the zeros of the Riemann Zeta function.
Category: High Energy Particle Physics