Results 81 to 90 of about 190,445 (136)

Characterization of the Moebius Group of Circular Transformations. [PDF]

Proc Natl Acad Sci U S A, 1939
Kasner E, De Cicco J.
europepmc   +1 more source

Spherically symmetric teleparallel geometries. [PDF]

Eur Phys J C Part Fields
Coley AA, Landry A, van den Hoogen RJ, McNutt DD.   +3 more
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Affine and curvature collineations in space-time

, 1989
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Collineations of the curvature tensor in general relativity

Pramana - Journal of Physics, 2005
Curvature collineations for the curvature tensor, constructed from a fundamental Bianchi Type-V metric, are studied. We are concerned with a symmetry property of space-time which is called curvature collineation, and we briefly discuss the physical and kinematical properties of the models.
exaly   +2 more sources

On Curvature Collineation And Conformal Motion In A Finsler Space

International Journal of Scientific and Research Publications, 2023
exaly   +2 more sources

PROJECTIVE CURVATURE COLLINEATION IN FINSLER SPACES

Quaestiones Mathematicae, 1999
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A note on curvature collineations in spacetimes

Classical and Quantum Gravity, 2005
Summary: An example of a spacetime is given in which the Lie algebra of curvature collineations, although finite-dimensional, is distinct from the affine algebra.
Hall, G. S., MacNay, Lucy
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Curvature collineations in general relativity. II

Journal of Mathematical Physics, 1991
This paper is the second of a set of two papers on curvature collineations in general relativity. The first paper presented the mathematical basis of curvature collineations and a possible approach to their study. This paper continues from the first one by investigating in detail many of the cases where curvature collineations can occur in space-time ...
Hall, G. S., da Costa, J.
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Curvature collineations in conformally flat spacetimes

Classical and Quantum Gravity, 2001
Summary: A study of curvature collineations in conformally flat spacetimes is given. It is shown that the only possibilities are (special cases of the) FRW metrics (and their spacelike equivalents), the Bertotti-Robinson metrics and null fluid metrics.
Hall, G. S., Shabbir, Ghulam
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