UDEMY MaThematical intuition behind Special and General Relativity BOOKWARE-iLEARN

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Files Included :

1 introduction disagreement between electromagnetism and classical mechanics.mp4 (94.2 MB)
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10 Lorentz invariant quantity.mp4 (85.28 MB)
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11 A different derivation of Lorentz transformations part 1.mp4 (81.44 MB)
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12 A different derivation of Lorentz transformations part 2 rotation matrices.mp4 (70.57 MB)
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13 A different derivation of Lorentz transformations part 3.mp4 (74 MB)
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14 A different derivation of Lorentz transformations part 4.mp4 (58.22 MB)
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15 A different derivation of Lorentz transformations part 5.mp4 (104.39 MB)
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16 Composition of velocities according to Galileo and Lorentz.mp4 (319.72 MB)
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17 Length contraction and time dilation.mp4 (55.4 MB)
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18 Non inertial frames and proper time.mp4 (171.09 MB)
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19 Introduction to Lagrangian mechanics.mp4 (150.53 MB)
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2 Galileo's transformations.mp4 (92.19 MB)
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20 Lagrangian mechanics part 1.mp4 (148.74 MB)
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21 Lagrangian mechanics part 2.mp4 (121.45 MB)
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22 Lagrangian mechanics part 3.mp4 (201.77 MB)
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23 Lagrangian mechanics part 4.mp4 (205.63 MB)
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24 Additional comments on the Lagrangian, variation of the action.mp4 (129.52 MB)
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25 Derivation of the Hamiltonian.mp4 (163.91 MB)
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26 Definition of momentum.mp4 (84.26 MB)
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27 Lagrangian in Special Relativity.mp4 (269.88 MB)
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28 Derivation of Momentum in Special Relativity.mp4 (175.03 MB)
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29 Derivation of E=mc^2.mp4 (184.57 MB)
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3 Lorentz trasformation derivation part 1.mp4 (88.98 MB)
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30 Relation between Energy and momentum.mp4 (115.09 MB)
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31 Momentum of a Photon.mp4 (82.31 MB)
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32 Introduction to General Relativity Einstein's happiest thought.mp4 (118.51 MB)
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33 Highlighting the need for Differential Geometry.mp4 (72.19 MB)
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34 Invariant in tensor notation.mp4 (278.12 MB)
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35 Tensor transformations part 1.mp4 (359.27 MB)
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36 Tensor transformations part 2.mp4 (100.29 MB)
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37 Higher rank tensors from lower rank tensors.mp4 (377.64 MB)
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38 Lower rank tensors from higher rank tensors.mp4 (148.93 MB)
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39 Transformation of Euclidean derivatives.mp4 (149.68 MB)
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4 Lorentz trasformation derivation part 2 - Simultaneity.mp4 (78.96 MB)
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40 Covariant Derivative.mp4 (226.52 MB)
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41 Some properties of the metric tensor.mp4 (165.17 MB)
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42 Christoffel symbol in terms of the metric tensor part 1.mp4 (177.12 MB)
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43 Christoffel symbol in terms of the metric tensor part 2.mp4 (166.2 MB)
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44 Covariant derivative of the metric tensor.mp4 (142.98 MB)
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45 Covariant derivative of a contravariant vector part 1.mp4 (174.78 MB)
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46 Covariant derivative of a contravariant vector part 2.mp4 (353.92 MB)
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47 Proof that the covariant derivative of the metric tensor is zero.mp4 (308.14 MB)
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48 Equation of a geodesic.mp4 (378.96 MB)
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49 Geodesic and parallel transport.mp4 (179.34 MB)
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5 Lorentz trasformation derivation part 3.mp4 (120.45 MB)
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50 Riemann tensor part 1.mp4 (365.62 MB)
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51 Some properties of Riemann tensor, Ricci tensor, Ricci scalar.mp4 (208.78 MB)
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52 Action in General Relativity.mp4 (184.56 MB)
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53 Invariant 4-volume element in the action.mp4 (313.14 MB)
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54 Determinant of the metric tensor.mp4 (203.48 MB)
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55 Variation of the action of gravity part 1.mp4 (253.74 MB)
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56 Variation of the action of gravity part 2.mp4 (160.31 MB)
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57 Variation of the action of gravity part 3.mp4 (230.44 MB)
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58 Einstein field equations part 1.mp4 (379.41 MB)
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59 Einstein field equations part 2 another property of the Riemann tensor.mp4 (286.94 MB)
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6 Lorentz transformation derivation part 4.mp4 (90.5 MB)
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60 Einstein field equations part 3 energy momentum tensor.mp4 (369.25 MB)
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61 Field equations in classical physics.mp4 (280.4 MB)
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62 Reducing General Relativity to Newtonian laws.mp4 (276.66 MB)
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63 Final form of the field equations.mp4 (466.07 MB)
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64 Gravitational time dilation.mp4 (276.99 MB)
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65 Shell theorem (used in Gravitational time dilation).mp4 (131.71 MB)
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66 Lorentz transformations as derived by Einstein.mp4 (397.32 MB)
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67 The physical meaning that Einstein attributed to Lorentz transformations.mp4 (66.68 MB)
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68 How Einstein derived the composition of velocities in SR.mp4 (152.34 MB)
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69 How the Maxwell equations in vacuum transform in inertial frames.mp4 (248.92 MB)
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7 Lorentz transformation derivation part 5.mp4 (74.5 MB)
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70 Relativistic Doppler effect, aberration, transformation of the energy.mp4 (275.94 MB)
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71 How Einstein derives his famous equation E=mc^2.mp4 (125.47 MB)
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72 Dynamics of an accelerated charged body.mp4 (209.69 MB)
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73 How Einstein shows that the inverse of the metric tensor is also a tensor.mp4 (13.13 MB)
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74 How Einstein shows the invariance of the infinitesimal volume element.mp4 (16.81 MB)
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75 How Einstein derives the equation of a geodetic line.mp4 (41.81 MB)
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76 How Einstein derives the concept of covariant derivative.mp4 (57 MB)
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77 General Relativity rule of differentiation of determinants.mp4 (53.59 MB)
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78 How Einstein derives the concept of covariant divergence.mp4 (66.75 MB)
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79 Other important tensor expressions derived by Einstein in his paper on General.mp4 (121.45 MB)
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8 Lorentz transformation derivation part 6.mp4 (72.86 MB)
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80 How Einstein derives the Riemann tensor in his paper on General Relativity.mp4 (42.7 MB)
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81 How Einstein derives the field equations in the absence of matter.mp4 (40.52 MB)
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82 How Einstein derives the field equations from the variation principle.mp4 (109.43 MB)
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83 How Einstein derives the field equations in the presence of matter.mp4 (149.73 MB)
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84 How Einstein derives the energy tensor of a frictionless adiabatic fluid.mp4 (38.37 MB)
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85 How Einstein derives Maxwell equations in covariant form.mp4 (117.55 MB)
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86 How Einstein shows that his theory of GR reduces to Newtonian physics.mp4 (46.92 MB)
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87 How Einstein calculates the deflection of a light ray due to gravity.mp4 (56.13 MB)
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88 How Einstein derives his General Relativity theory from Hamilton's principle.mp4 (176.77 MB)
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89 Cosmological considerations in GR additional term in the field equations.mp4 (88.99 MB)
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9 Lorentz transformation derivation part 7.mp4 (141.18 MB)
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90 Relativistic correction to the orbits of planets.mp4 (456.81 MB)
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91 Calculation of the bending of light-rays due to gravity.mp4 (136.27 MB)
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92 Rigorous proof that the variation of Christoffel symbol is a tensor.mp4 (566.07 MB)
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93 Proof that the Christoffel symbol is not a tensor.mp4 (136.12 MB)
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94 A more rigorous derivation of the Riemann tensor.mp4 (436.84 MB)
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95 A derivation of the geodetic equation without using the Variation Principle.mp4 (167.51 MB)
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