example 21.74 Rindler coordinates

open in the book · parts/03-classical-mechanics/04-lagrangian-mechanics.tex:2162 · p. 800

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example 21.74: Rindler coordinates21.74equation 21.75: eq:lag-geodesic21.75equation 21.85: eq:lag-rindler-metric21.85theorem 13.152: Riemann tensor; Ricci identity with torsion13.152proposition 21.73: Free motion in flat spacetime, any coordinates21.73definition 13.145: Affine connection13.145definition 13.147: Torsion13.147proposition 7.105: Clairaut–Schwarz7.105definition 13.153: Contractions13.153lemma A.640: Variation of the integrated three-curvatureA.640lemma 44.8: Palatini identity44.8proposition 44.44: Harmonic-gauge reduction44.44proposition 13.155: Geodesic deviation; Jacobi equation13.155proposition 13.140: Killing's equation13.140proposition 13.162: Curvature induced on the quadric13.162proposition 13.154: Symmetries of the curvature13.154remark 30.16: Incompatibility is curvature30.16theorem 13.156: Cartan structure equations13.156proof : ch:11-manifolds-tensors-curvature@proof-42proof

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depends_on eq:lag-geodesic declared parts/03-classical-mechanics/04-lagrangian-mechanics.tex:2237
depends_on eq:lag-rindler-metric declared parts/03-classical-mechanics/04-lagrangian-mechanics.tex:2237
depends_on Riemann tensor; Ricci identity with torsion declared parts/03-classical-mechanics/04-lagrangian-mechanics.tex:2237