General Theory of RelativityPrinceton University Press, 10.08.2016 - 80 Seiten Einstein's general theory of relativity requires a curved space for the description of the physical world. If one wishes to go beyond superficial discussions of the physical relations involved, one needs to set up precise equations for handling curved space. The well-established mathematical technique that accomplishes this is clearly described in this classic book by Nobel Laureate P.A.M. Dirac. Based on a series of lectures given by Dirac at Florida State University, and intended for the advanced undergraduate, General Theory of Relativity comprises thirty-five compact chapters that take the reader point-by-point through the necessary steps for understanding general relativity. |
Inhalt
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24 Modification of the Einstein Equations by the Presence of Matter ... | 43 |
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31 The PseudoEnergy Tensor of the Gravitational Field ... | 61 |
32 Explicit Expression for the PseudoTensor | 63 |
33 Gravitational Waves | 64 |
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35 The Cosmological Term | 68 |
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according action appears apply approximation axes becomes called charge coefficient components condition conservation consider consist constant continuous contract contravariant vector coordinate system corresponding covariant derivative curvature defined definite denote density determined differentiation direction downstairs dx2 dx3 Einstein Einstein equation element empty space energy and momentum equal equation expression flat flow follows formula four function geodesic given gives gravitational field hence hold independent integral introduce invariant leads length Let us take light lower matter meaning motion moving multiply null vector occur parallel displacement particle physical potential quantities referred region relation relativity requires result right-hand side satisfies scalar shift solution space special relativity static suffixes suppose surface symbol symmetrical system of coordinates tensor term theorem theory track transform values vanishes variation vary volume waves write written zero
