Radii of electrons and their α-quantized relations

Ghosh, S.; Choudhury, Anup; Sarma, J. K.

doi:10.1007/s12648-012-0083-5

Cited by 5 publications

(6 citation statements)

References 6 publications

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“…The classical electron derived here is a spinning ring, not any of the toroids or helical entities postulated in earlier models of an electron [7][8][9][10][11][12]. Most models of the electron are ad hoc and focus on the connection between the model and quantum mechanics.…”

Section: Comparison With Other Workmentioning

confidence: 99%

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A New Approach to Classical Electrodynamics: Covariant Second-Order Field Variations

Maier¹

2018

ujpa

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Section: Comparison With Other Workmentioning

confidence: 99%

“…Most, but not all, of these treatments are dualistic, with point particles and fields [4,12]. Some modifications of classical electrodynamics invoke two or more temporal or physical scales or modifications of Maxwell's equations or of the Lorentz force, sometimes involving gravity [4,8,13,18].…”

Section: Comparison With Other Workmentioning

confidence: 99%

A New Approach to Classical Electrodynamics: Covariant Second-Order Field Variations

Maier¹

2018

ujpa

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“…Moreover, some authors claim the non-existence of solutions to the equations for point particles [30]. Therefore, the knowledge of the charge structure may represent the solution to the divergences and the expressions of the self-forces [17] [22] [31]- [34].…”

Section: The Divergencesmentioning

confidence: 99%

A Classical Complete Action for a System of Small-Point Massive Charged Particles in General Relativity

Parga¹,

Avalos-Vargas²

2015

JMP

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A classical action which describes the motion of a system of small-point massive charged particles including the existence of the electromagnetic and gravitational self-forces, Maxwell equations and Einstein field equations is presented. The action possesses the particularity of being a functional of the variables z i (τ i), the trajectory of the i-particle, A α (x), the electromagnetic 4-potential, and g αβ (x), the metric tensor. It is also considered that the metric tensor g αβ (x) and the potential A α (x) are not functions of the trajectory of each particle when the variations with respect to the trajectories of the particles are done. That is, the action is complete. The electromagnetic and the gravitational self-forces are analyzed.

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“…Various physical parameters of the electron such as charge, mass, as well as the spin angular momentum and the magnetic moment have been measured with great precision [3]. Different properties of electrons have revealed some facts about their size and shape [4].…”

Section: Introductionmentioning

confidence: 99%

“…Various theoretical and experimental results show that there are eight diverse types of radii of an electron [4].…”

Section: Introductionmentioning

confidence: 99%

Exceedingly Small Quantum of Time Kshana Explains the Structure of an Electron

Wanjerkhede¹

2022

JMP

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In this study, an effort is made to find the attributes of an electron based on Maharishi Vyasa's definition of kshana or moment. Kshana or moment is a very small quanta of time defined by Maharishi Vyasa. It is the time taken by an elementary particle to change the direction from east to north. It is found that the value of a kshana in the case of pair production is approximately 2 × 10 −21 sec, and the radius of the spinning electron or positron is equal to the reduced Compton wavelength. The mass of the electron is equal to the codata recommended value of electron mass and time required in pair production is about four kshanas equal to spinning period of an electron. During validation, in case of the photoelectric effect, spectral series of hydrogen atoms, Compton scattering, and the statistical concept of motion of electron, the value of the number of kshanas in a second is the same as that found in pair production.

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Radii of electrons and their α-quantized relations

Cited by 5 publications

References 6 publications

A New Approach to Classical Electrodynamics: Covariant Second-Order Field Variations

A New Approach to Classical Electrodynamics: Covariant Second-Order Field Variations

A Classical Complete Action for a System of Small-Point Massive Charged Particles in General Relativity

Exceedingly Small Quantum of Time Kshana Explains the Structure of an Electron

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