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  1. D. Atkinson, Strong Quantum Electrodynamics.
    quantum electrodynamics. In quasilinear approximation, the integral equation is solved by Mellin transformation, followed by the calculation of the Muskhelishvili index of the resultant singular integral operator.
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  2. David Atkinson (2006). Does Quantum Electrodynamics Have an Arrow of Time?☆. Studies in History and Philosophy of Science Part B 37 (3):528-541.
    Quantum electrodynamics is a time-symmetric theory that is part of the electroweak interaction, which is invariant under a generalized form of this symmetry, the PCT transformation. The thesis is defended that the arrow of time in electrodynamics is a consequence of the assumption of an initial state of high order, together with the quantum version of the equiprobability postulate.
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  3. Mario Bacelar Valente (2011). The Relation Between Classical and Quantum Electrodynamics. Theoria 26 (70):51-68.
    In this article it is presented the idea that quantum electrodynamics has to be seen as a theoretical upgrade of classical electrodynamics and the theory of relativity, that permits an extension of classical theory in the description of phenomena, that while being clearly related to the conceptual framework of the classical theory – the description of matter, radiation, and their interaction – cannot be properly addressed from the classical theory. In this way quantum electrodynamics would not be a fundamental theory, (...)
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  4. H. Margenau (1954). Causality in Quantum Electrodynamics. Diogenes 2 (6):74-84.
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  5. Donald Salisbury (2009). Léon Rosenfeld and the Challenge of the Vanishing Momentum in Quantum Electrodynamics. Studies in History and Philosophy of Science Part B 40 (4):363-373.
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  6. S. Schweber (1995). Early Quantum Electrodynamics. Studies in History and Philosophy of Science Part B 26 (2):201-211.
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