High Energy Particle Physics

2606 Submissions

[6] viXra:2606.0064 [pdf] submitted on 2026-06-18 03:01:49

On Complex Dynamics and Standard Model Parameters

Authors: Ervin Goldfain
Comments: 16 Pages. (Note by viXra Admin: For the last time, please submit article written with AI assistance to ai.viXra.org)

We present numerical evidence that complex dynamics of nonlinear systems provides a coherent organizing principle for understanding the origin of Standard Model parameters, without introducing new fields or symmetries.
Category: High Energy Particle Physics

[5] viXra:2606.0060 [pdf] submitted on 2026-06-15 21:19:26

A Saturating Magnetic Switched Blumlein High Voltage Pulse Generator

Authors: Max Artusy
Comments: 2 Pages. (Note by viXra Admin: Author name is required in the article after the article title)

The Blumlein charged line generator is designed with a saturating magnetic switch. This allows rapid recharge and robust switching, which can tolerate arcing without switch damage. This shows the versatility of this unique circuit. High rep rate is intrinsic.
Category: High Energy Particle Physics

[4] viXra:2606.0059 [pdf] submitted on 2026-06-15 21:12:12

Architecture of Elementary Particles

Authors: Yvan Raverdy
Comments: 7 Pages. (Note by viXra Admin: Please cite and list scientific references of other authors)

The particles that constitute our Universe, in its so-called "ordinary matter and radiation" component, are all electromagnetic in nature, defined by the unification of their three possible interactions. We know that the fourth interaction (gravitational) is significantly different in nature from the other three. Here, we intend to describe how the so-called "stable" particles of ordinary matter can be composed of those that constitute their most fundamental building blocks. These particles decay in a time ranging from 10u207bu2076 s to 10u207b¹u2076 s, except for the proton, which is extremely stable.
Category: High Energy Particle Physics

[3] viXra:2606.0058 [pdf] submitted on 2026-06-15 08:41:04

Explaining the Complexity of Experimental Results on the Lifetimes of Free-Neutrons and Hyperons and the Masses of W-Bosons Based on the Atom-Like Structure of Baryons

Authors: Sylwester Kornowski
Comments: 14 Pages.

The complexities of the precise experimental data on the lifetimes of free neutrons and hyperons and the masses of W bosons have not yet been resolved within the quark model. These three extremely important problems concern the weak interactions. Here we present exact solutions to these problems within the atom-like structure of baryons described in the Scale-Symmetric Theory (SST). The SST solutions show that they are beyond the Standard Model, but in previous articles we have shown how the quark model emerges from the atom-like structure of baryons. The mean lifetimes of free neutrons are very important in nuclear physics, particle physics and cosmology. Within SST we calculated the ground state for mean lifetime of free neutrons that is 878.10 s — it follows from the transition from the nuclear weak interactions to the weak interactions of the electrons in the presence of dark matter. We showed that in a bottle, the central spacetime condensate in the neutron, which is responsible for the β decay, can be in different mass states that leads to two excited states of neutron lifetime, i.e. 880.36 s and 882.63 s. We showed that in neutron beams, mean lifetime of neutrons depends on neutron velocity because emissions of quanta by the central spacetime condensate with increasing neutron velocity are more and more suppressed. For neutron velocity equal to a threshold velocity 3.356 km/s we obtain a longer mean neutron lifetime equal to 888.89 s. For velocity 2.2 km/s we obtain 886.83 s. We showed that mass of the W boson depends on the place of creation — the two calculated basic values are 80,360.11 MeV and 80,378.96 MeV which lead to the mean value 80,369.5 MeV that is very close to the world average central value (80,369.2 MeV). We also calculated the exact lifetimes of the hyperons.
Category: High Energy Particle Physics

[2] viXra:2606.0054 [pdf] submitted on 2026-06-13 21:26:23

How to Derive the Fine Structure Constant Using Probability and Compton Equations

Authors: Colin James
Comments: 32 Pages.

I use the relativistic Compton equations to calculate the momentum response of a ‘target’ electron to vacuum photon collisions redirected from a ‘source’ electron. The equations give the ratio of the momentum of the ‘target’ electron after the collision divided by the momentum of the incoming photon over the range of all angles of the ‘target’ electron’s deflection. By summing evenly (over the maximum cross-section) over all angles we obtain the ratio of 1/2.1412 when using photon frequencies of 2 and 4 times the mass equivalence of an electron in the ratio of 5.6269 to 1. 4 times the mass equivalence may be 2 x (2 times electron mass equivalence photons acting simultaneously) or a double photon composite.The fraction 1/8 is a probability based on spherical geometry — the ratio of the maximum cross-sectional area of a sphere to its surface area (¼) and a further probability of (½) due to the even chance of the electromagnetic properties of a photon matching those of an electron. This gives a total probability of (¼) x (½) = 1/8. There are 2 such 1/8 probability collisions — one in which a photon is deflected by a ‘source’ electron towards a ‘target’ electron and a second 1/8 probability collision at the ‘target’ electron. The Fine Structure Constant is therefore divided into 3 parts.1/8 x 1/8 x 1/2.1412 = 1/137.0360 based on probability, spherical geometry and the use of the Compton scattering equations. 1/2.1412 {0.4670} is calculated using the Compton scattering equations. 1/2.1412 x 1/8 (probability) gives 1/17.1295 {0.05838} Coulomb’s Law. 1/17.1295 x 1/8 (probability) gives 1/137.0360 {0.007297} the Fine Structure Constant. A ‘free’ electron may be pictured/averaged as a speed of light particle contained in an approximately circular orbit with fixed angular momentum by collisions with vacuum momenta.
Category: High Energy Particle Physics

[1] viXra:2606.0014 [pdf] submitted on 2026-06-05 01:22:28

Saturating Magnetic Max Bank Drives Mismatched Loads, Using the Method of Self Matched Lines

Authors: Max Artusy
Comments: 3 Pages.

Abstract: The saturating magnetic Max Bank, provides a versatile topology to produce rectangular high voltage pulses with little secondary distortion. The self matched line method, is employed to achieve this. Rapid recharge is intrinsic, allowing high rep rate operation.
Category: High Energy Particle Physics