Highly Accurate Derivation of the Electron Magnetic Moment Anomaly From Spherical Geometry Using a Single Evaluation

Worsley, Andrew and Peters, James F. (2022) Highly Accurate Derivation of the Electron Magnetic Moment Anomaly From Spherical Geometry Using a Single Evaluation. Applied Physics Research, 13 (3). p. 30. ISSN 1916-9639

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Abstract

The electron magnetic moment anomaly (ae), is normally derived from the fine structure constant using an intricate method requiring over 13,500 evaluations, which is accurate to 11dp. This paper advances the derivation using the fine structure constant and a spherical geometric model for the charge of the electron to reformulate the equation for ae. This highly accurate derivation is also based on the natural log eπ, and the zero-order spherical Bessel function. This determines a value for the electron magnetic moment anomaly accurate to 13 decimal places, which gives a result which is 2 orders of magnitude greater in accuracy than the conventional derivation. Thus, this derivation supersedes the accuracy of the conventional derivation using only a single evaluation.

Item Type: Article
Subjects: EP Archives > Physics and Astronomy
Depositing User: Managing Editor
Date Deposited: 17 Apr 2023 04:39
Last Modified: 01 Feb 2024 04:03
URI: http://research.send4journal.com/id/eprint/1890

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