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Physics Today 42 (2), 32–38 (1989);

This article has been cited by the following articles in journals that are participating in CrossRef Cited-by Linking.

A charged hadronic string model within the R.P. Feynman proper time paradigm and vacuum field theory approach

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On the electron spin and spectrum energy problems within the Fock many temporal and Feynman proper time paradigms

Anatolij K. Prykarpatski

Journal of Physics: Conference Series 2482 (1), 012017 (2023);

Feynman’s different approach to electromagnetism

Roberto De Luca
Marco Di Mauro
Salvatore Esposito
Adele Naddeo

European Journal of Physics 40 (6), 065205 (2019);

The quantum charged particle self-interaction problem within the Fock many temporal and Feynman proper time paradigms

A. K. Prykarpatski
N. N. Bogolubov

Physics of Particles and Nuclei Letters 14 (1), 87 (2017);

The Quantum Fermionic Charged Particle Self-Interaction Problem within the Fock Multitime and Feynman Proper Time Paradigms

A.K. Prykarpatsky

Ukrainian Journal of Physics 62 (2), 172 (2017);

On the Classical Maxwell–Lorentz Electrodynamics, the Electron Inertia Problem, and the Feynman Proper Time Paradigm

A.K. Prykarpatsky
N.N. Bogolubov

Ukrainian Journal of Physics 61 (3), 187 (2016);

Maxwell–Lorentz Electrodynamics Revisited via the Lagrangian Formalism and Feynman Proper Time Paradigm

Nikolai Bogolubov
Anatolij Prykarpatski
Denis Blackmore

Mathematics 3 (2), 190 (2015);

The Maxwell Electromagnetic Equations and the Lorentz Type Force Derivation—The Feynman Approach Legacy

Anatoliy K. Prykarpatsky
Nikolai N. Bogolubov

International Journal of Theoretical Physics 51 (1), 237 (2012);

Feynman’s proof of Maxwell equations and Yang’s unification of electromagnetic and gravitational Aharonov–Bohm effects

Noboru Hokkyo

American Journal of Physics 72 (3), 345 (2004);

Functional integration

Pierre Cartier
Cécile DeWitt-Morette

Journal of Mathematical Physics 41 (6), 4154 (2000);

Axiomatics of particle interactions

George W. Mackey

International Journal of Theoretical Physics 32 (10), 1643 (1993);

Relativistic generalization of Feynman's proof of the Maxwell equations

Shogo Tanimura

Vistas in Astronomy (1993) 37: 329.

Relativistic generalization and extension to the non-Abelian gauge theory of Feynman's proof of the Maxwell equations

Shogo Tanimura

Annals of Physics 220 (2), 229 (1992);

Feynman at Cornell

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