Generally-covariant and \(GL(N,\mathbb{R})\)-invariant models of self-interacting field of linear frames

DOI10.1016/0034-4877(96)83511-7zbMath0891.53071OpenAlexW2091750456MaRDI QIDQ1372428

Piotr Godlewski

Publication date: 27 July 1998

Published in: Reports on Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0034-4877(96)83511-7

zbMATH Keywords

field equationsframe fieldgenerally covariant Lagrangian

Mathematics Subject Classification ID

Unified, higher-dimensional and super field theories (83E99) Applications of differential geometry to physics (53Z05) (G)-structures (53C10)

Related Items (6)

Generally-covariant and \(GL(n,\mathbb{R})\)-invariant model of field of linear frames interacting with complex scalar field ⋮ Pseudo-Riemannian metric with neutral signature induced by solutions to Euler-Lagrange equations for a field of complex linear frames ⋮ Generally-covariant and \(GL(n,\mathbb{R})\)-invariant model of field of linear frames interacting with a multiplet of complex scalar fields ⋮ Solutions of Euler-Lagrange equations for self-interacting field of linear frames on product manifold of group space ⋮ Exponential solutions of Euler-Lagrange equations for fields of complex linear frames on real space-time manifolds ⋮ Exponential solutions of Euler-Lagrange equations for field of linear frames in nonlinear model of Born-Infeld type

Cites Work

• Unnamed Item
• Field of linear frames as a fundamental self-interacting system
• Lie-algebraic solutions of affinely-invariant equations for the field of linear frames
• Problems with metric-teleparallel theories of gravitation

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