000 | 03497pam a2200433 a 4500 | ||
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001 | 3507799 | ||
003 | EC-UrYT | ||
005 | 20200709181333.0 | ||
006 | s||||gr|||| 00| 00 | ||
008 | 951020s1996 nju 001 0 eng | ||
010 | _a 95046196 | ||
020 | _a9780691011462 | ||
020 | _a069101146X (pbk. : alk. paper) | ||
040 |
_aEc-UrYT _cEc-UrYT _dEc-UrYT _dEC-UrYT |
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041 | _aeng | ||
050 | 0 | 0 |
_aQC173.6 _b.D57 1996 |
082 | 0 | 4 |
_a530.11 _223 |
100 | 1 |
_aDirac, P. A. M. _q(Paul Adrien Maurice), _d1902-1984. _97284 |
|
245 | 1 | 0 |
_aGeneral theory of relativity / _cP.A.M. Dirac. |
250 | _aFirst Edition | ||
264 | 3 | 4 |
_aPrinceton, N.J. : _bPrinceton University Press, _c1996. |
300 |
_aviii, 69 pages : _c24 cm. _bfigures ; |
||
490 | 0 | _aPrinceton landmarks in mathematics and physics | |
500 | _aOriginally published: New York : Wiley, [1975]. | ||
500 | _aIncludes index. | ||
505 | 2 | _a1. Special Relativity -- 2. Oblique Axes -- 3. Curvilinear Coordinates -- 4. Nontensors -- 5. Curved Space -- 6. Parallel Displacement -- 7. Christoffel Symbols -- 8. Geodesics -- 9. The Stationary Property of Geodesics -- 10. Covariant Differentiation -- 11. The Curvature Tensor -- 12. The Condition for Flat Space -- 13. The Bianei Relations -- 14. The Ricci Tensor -- 15. Einstein's Law of Gravitation -- 16. The Newtonian Approximation -- 17. The Gravitational Red Shift -- 18. The Schwarzchild Solution -- 19. Black Holes -- 20. Tensor Densities -- 21. Gauss and Stokes Theorems -- 22. Harmonic Coordinates -- 23. The Electromagnetic Field -- 24. Modification of the Einstein Equations by the Presence of Matter -- 25. The Material Energy Tensor -- 26. The Gravitational Action Principle -- 27. The Action for a Continuous Distribution of Matter -- 28. The Action for the Electromagnetic Field -- 29. The Action for Charged Matter -- 30. The Comprehensive Action Principle -- 31. The Pseudo-Energy Tensor of the Gravitational Field -- 32. Explicit Expression for the Pseudo-Tensor -- 33. Gravitational Waves -- 34. The Polarization of Gravitational Waves -- 35. The Cosmological Term | |
520 | 3 | _aEinstein'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. | |
650 | 2 | 4 |
_aGeneral relativity (Physics) _95424 |
650 | 2 | 4 |
_aRelatividad general (FĂsica) _95425 |
856 | 4 | 1 |
_3Table of contents _uhttp://www.loc.gov/catdir/toc/prin031/95046196.html |
856 | 4 | 2 |
_3Publisher description _uhttp://www.loc.gov/catdir/description/prin021/95046196.html |
906 |
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_2ddc _cLIBRO |
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955 | _apc19 to ja00 10-23-95; je39 10-24-95; je05 to DDC 10-24-95; aa19 10-25-95 to Phys 2; 25Oct95 JE08 to SL; je10 10-27-95; CIP ver. pv08 03-26-96 |