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We develop a Helmholtz-like theorem for differential forms in Euclidean space $E_{n}$ using a uniqueness theorem similar to the one for vector fields.
Cartan, J. É.: Leçons sur les invariants integraux, Hermann, Paris (1922)
1922
Earlier work this paper cites.
Cartan, É.: Sur les variétés à connexion affine et la théorie de la relativité généralisée, Ann. Ec. Norm
1923
Earlier work this paper cites.
Janet, M.: Ann. Soc. Pol. Math. 5
1926
Earlier work this paper cites.
1927
Earlier work this paper cites.
Cartan, J. É.: Les systèmes différentiels extérieurs et leurs applications géométriques, Hermann, Paris (1934)
1934
Cited alongside, same era.
Kähler, E.: Innerer und äuserer Differentialkalkül. Abh. Dtsch. Akad. Wiss. Berlin, Kl. Math. Phys. Tech. 4
1960
Cited alongside, same era.
Kähler, E.: Der innere Differentialkalkül. Rendiconti di Matematica, 21
1962
Cited alongside, same era.
Kähler, E.: Die Dirac Gleichung Abh. Dtsch. Akad. Wiss. Berlin, Kl. Math. Phys. Tech
Cited in the paper.
Schläfli, L.: Ann. di mat., 2nd series 5
Cited in the paper.
Schwarz, L.: Théorie des distributions, Hermann, Paris (1966)
1966
Later among the works it cites.
Rudin, W.: Principles of Mathematical Analysis.Mc-Graw-Hill, New York (1976)
1976
Later among the works it cites.
Vargas, J. G.: Helmholtz Theorem for Differential Forms in 3-D Euclidean Space, arXiv:143679v2[math.GM] 20 April 2014
2014
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