Geometry of the submanifolds of \(SEX_ n\). I: The C-nonholonomic frame of reference

DOI10.1007/BF00669999zbMath0698.53008OpenAlexW2080150912MaRDI QIDQ912398

Keum Sook So, Kyung Tae Chung, Jong Woo Lee

Publication date: 1989

Published in: International Journal of Theoretical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00669999

zbMATH Keywords

unified field theoryC-nonholonomic frame of referenceEinstein's connectionSE manifoldsemisymmetric condition

Mathematics Subject Classification ID

Kaluza-Klein and other higher-dimensional theories (83E15) Applications of local differential geometry to the sciences (53B50) Other connections (53B15)

Related Items (4)

Geometry of the submanifolds of \(SEX_ n\). II: The generalized fundamental equations for the hypersubmanifold of \(SEX_ n\) ⋮ Field equations of \(SK(k)\)-manifold \(X_ n\) ⋮ Generalized fundamental equations on the submanifolds of a manifold \(ESX_ n\) ⋮ Geometry of the submanifolds of \(ESX_ n\). III: Parallelism in \(ESX_ n\) and its submanifolds

Cites Work

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• Some recurrence relations and Einstein's connection in 2-dimensional unified field theory
• A study on the relations of two \(n\)-dimensional unified field theories
• Curvature tensors and unified field equations on \(SEX_ n\)
• Three- and five-dimensional considerations of the geometry of Einstein's *g-unified field theory
• \(n\)-dimensional representations of the unified field tensor \(^*g^{ik}\)
• Conformal change in einstein’s $${}^ * g^{\lambda \nu - } $$ -unified field theory. — I-unified field theory. — I
• Einstein ’s connection in terms of* g λμ

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