Airy, Beltrami, Maxwell, Einstein and Lanczos Potentials Revisited

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Journal of Modern Physics

ISSN Print: 2153-1196
ISSN Online: 2153-120X
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"Airy, Beltrami, Maxwell, Einstein and Lanczos Potentials Revisited"
written by J.-F. Pommaret,
published by Journal of Modern Physics, Vol.7 No.7, 2016

has been cited by the following article(s):

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CrossRef

[1]	On Saint-Venant Compatibility and Stress Potentials in Manifolds with Boundary and Constant Sectional Curvature
	SIAM Journal on Mathematical Analysis, 2022

[2]	How Many Structure Constants do Exist in Riemannian Geometry?
	Mathematics in Computer Science, 2022

[3]	Minimum Resolution of the Minkowski, Schwarzschild and Kerr Differential Modules
	arXiv preprint arXiv:2203.11694, 2022

[4]	Minimum Parametrization of the Cauchy Stress Operator
	2021

[5]	Differential Correspondences and Control Theory
	2021

[6]	How Many Structure Constants Do Exist in Riemannian Geometry
	2021

[7]	Homological Solution of the Lanczos Problems in Arbitrary Dimension
	2021

[8]	Nonlinear Conformal Electromagnetism and Gravitation
	2020

[9]	A Mathematical Comparison of the Schwarzschild and Kerr Metrics
	2020

[10]	The Conformal Group Revisited
	2020

[11]	A Mathematical Comment on Lanczos Potential Theory
	2019

[12]	Differential Homological Algebra and General Relativity
	2019

[13]	The Mathematical Foundations of Elasticity and Electromagnetism Revisited
	2019

[14]	deformation of correlation functions
	2019

[15]	From Elasticity to Electromagnetism: Beyond the Mirror
	2018

[16]	Homological Solution of the Riemann-Lanczos and Weyl-Lanczos Problems in Arbitrary Dimension
	2018

[17]	Computer Algebra and Lanczos Potential
	2018

[18]	Algebraic Analysis and Mathematical Physics
	2017

[19]	Algebraic analysis and general relativity
	Pré-publication, Document de travail, 2017

[20]	Why Gravitational Waves Cannot Exist
	2017

[21]	Differential algebra and mathematical physics
	2017

[22]	A mathematical comment on gravitational waves
	2017

[23]	Bianchi identities for the Riemann and Weyl tensors
	2016

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[1]	How Many Structure Constants do Exist in Riemannian Geometry? Mathematics in Computer Science, 2022 DOI:10.1007/s11786-022-00546-3

[2]	Why Gravitational Waves Cannot Exist Journal of Modern Physics, 2017 DOI:10.4236/jmp.2017.813130