"The Mathematical Foundations of Gauge Theory Revisited"
written by Jean-Francois Pommaret,
published by Journal of Modern Physics, Vol.5 No.5, 2014
has been cited by the following article(s):
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[1] The Mathematical Foundations of Elasticity and Electromagnetism Revisited
2019
[2] Differential Homological Algebra and General Relativity
2019
[3] A Mathematical Comment on Lanczos Potential Theory
2019
[4] Computer Algebra and Lanczos Potential
2018
[5] Homological Solution of the Riemann-Lanczos and Weyl-Lanczos Problems in Arbitrary Dimension
2018
[6] Minkowski, Schwarzschild and Kerr Metrics Revisited
2018
[7] From Elasticity to Electromagnetism: Beyond the Mirror
2018
[8] A mathematical comment on gravitational waves
2017
[9] Differential algebra and mathematical physics
2017
[10] Why Gravitational Waves Cannot Exist
2017
[11] Algebraic analysis and general relativity
Pré-publication, Document de travail, 2017
[12] Algebraic Analysis and Mathematical Physics
2017
[13] Airy, Beltrami, Maxwell, Einstein and Lanczos Potentials Revisited
2016
[14] Bianchi identities for the Riemann and Weyl tensors
arXiv preprint arXiv:1603.05030, 2016
[15] Pure Differential Modules and a Result of Macaulay on Unmixed Polynomial Ideals
arXiv preprint arXiv:1507.07233, 2015
[16] From Thermodynamics to Gauge Theory: The Virial Theorem Revisited
2015
[17] Clausius/Cosserat/Maxwell/Weyl Equations: The Viral Theorem Revisited
arXiv preprint arXiv:1504.04118, 2015
[18] Airy, Beltrami, Maxwell, Morera, Einstein and Lanczos potentials revisited
arXiv preprint arXiv:1512.05982, 2015
[19] Macaulay inverse systems and Cartan-Kahler theorem
arXiv preprint arXiv:1411.7070, 2014
[20] A gauge theory of nucleonic interactions by contact
Modern Physics Letters A, 2014