Study of \(P\)-curvature tensor in the space-time of general relativity
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Publication:6543529
DOI10.5831/hmj.2023.45.2.316MaRDI QIDQ6543529
Sudhakar Kumar Chaubey, G. P. Pokhariyal
Publication date: 24 May 2024
Published in: Honam Mathematical Journal (Search for Journal in Brave)
Einstein's equations (general structure, canonical formalism, Cauchy problems) (83C05) Electromagnetic fields in general relativity and gravitational theory (83C50) Macroscopic interaction of the gravitational field with matter (hydrodynamics, etc.) (83C55) Einstein-Maxwell equations (83C22)
Cites Work
- Classical Physics as geometry. Gravitation, electromagnetism, unquantized charge, and mass as properties of curved empty space
- Electrodynamics in the general relativity theory.
- \(W\)-semisymmetric generalized Sasakian-space-forms
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- Certain results on \(N(k)\)-quasi Einstein manifolds
- Electromagnetic fields and cylindrical symmetry
- Characterization of perfect fluid spacetimes admitting gradient \(\eta\)-Ricci and gradient Einstein solitons
- The W2-curvature tensor on warped product manifolds and applications
- Curvature tensor for the spacetime of general relativity
- Codazzi Tensor Fields, Curvature and Pontryagin Forms
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- W₂-Curvature Tensor on Generalized Sasakian Space Forms
- Riemannian manifolds with a semi-symmetric metric $P$-connection
- Spacetimes admitting W2-curvature tensor
- Perfect fluid spacetimes and Yamabe solitons
- Characterizations of Lorentzian manifolds
- Generalized Ricci recurrent spacetimes and GRW spacetimes
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