Somorjai AndrewGeneral Relativity notes pages 109 and 110.Pages 109 and 110 continue with more geodesic equation derivations.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 107 and 108.Pages 107 and 108 both show more geodesic equation related equations, the connection.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 105 and 106.Page 105 starts a new chapter on the geodesic equation. It explains the difference between a parallel transported vector and a tangent…Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 103 and 104.Pages 103 and 104 continues with the geodesic equation theorems from pages 101 and 102.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 101 and 102.Pages 101 and 102 continue with the geodesic equation from 99 and 100.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 99 and 100.Pages 99 and 100 both describe the geodesic equation with charts and theorems.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 97 and 98.Pages 97 continues with page 96 (The torsion ansatz) and then the theorem for the geodesic equation followed by page 98.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 95 and 96.Pages 95 and 96 continues with the “Torsion Free” ansatz.Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 93 and 94.Pages 93 and 94 covers the Christoffel symbols of the “first and second kind” and also the torsion free requirement of GR (An ansatz since…Mar 19, 2021Mar 19, 2021
Somorjai AndrewGeneral Relativity notes pages 91 and 92.Pages 91 and 92 continue with proofs in the component free notation of the Lie derivative.Mar 19, 2021Mar 19, 2021