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The following pages link to Geometrization of linear perturbation theory for diffeomorphism-invariant covariant field equations. II: Basic gauge-invariant variables with applications to de Sitter space-time (Q1376505):
Displaying 8 items.
- Geometrization of linear perturbation theory for diffeomorphism-invariant covariant field equations. I: The notion of a gauge-invariant variable (Q1376504) (← links)
- Theory of cosmological perturbations formulated in terms of a complete set of basic gauge-invariant quantities (Q1915378) (← links)
- Scalar perturbation potentials in a homogeneous and isotropic Weitzenböck geometry (Q2818120) (← links)
- Quantizing the homogeneous linear perturbations about Taub using the Jacobi method of second variation and the method of invariants (Q3448686) (← links)
- Geometric space-time perturbation. II. Gauge invariance (Q3767990) (← links)
- Equivalence classes of perturbations in cosmologies of Bianchi types I and V: Formulation (Q4270395) (← links)
- Equivalence classes of perturbations in cosmologies of Bianchi types I and V: Interpretation (Q4270396) (← links)
- Linear perturbations of matched spacetimes: the gauge problem and background symmetries (Q5296101) (← links)