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L. K. Hua, “Harmonic Analysis of Functions of Several Complex Variables in the Classical Domains,” Translations of Mathematical Monographs, Vol. 6, American Mathematical Society, Providence, 1963.
has been cited by the following article:
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TITLE:
Reverse Engineering Approach to Quantum Electrodynamics
AUTHORS:
Walter Smilga
KEYWORDS:
Quantum Electrodynamics; Fine-Structure Constant; Entanglement; Gauge Invariance; Reverse Engineering
JOURNAL NAME:
Journal of Modern Physics,
Vol.4 No.5,
May
17,
2013
ABSTRACT:
The S matrix of e-e scattering has the structure of a projection operator that projects incoming separable product states onto entangled two-electron states. In this projection operator the empirical value of the fine-structure constant α acts as a normalization factor. When the structure of the two-particle state space is known, a theoretical value of the normalization factor can be calculated. For an irreducible two-particle representation of the Poincaré group, the calculated normalization factor matches Wyler’s semi-empirical formula for the fine-structure constant α. The empirical value of α, therefore, provides experimental evidence that the state space of two interacting electrons belongs to an irreducible two-particle representation of the Poincaré group.