000			04071nam a2200409 i 4500
999			_c1734 _d1734
001			13200846
005			20210913115347.0
008			030516s2004 nyua f b 001 0 eng d
010			_a 2003053217
020			_a0521811856
020			_a0521010691 (pb.)
040			_aDLC _cDLC _dDLC _erda
041	1		_aeng _hger
082	0	0	_a530.11 _221 _bS.H.R.
100	1		_aStephani, Hans. _97106 _eauthor
240	1	0	_aAllgemeine Relativitätstheorie. _lEnglish
245	1	0	_aRelativity : _ban introduction to special and general relativity / _cHans Stephani.
250			_athird edition
264		1	_aNew York : _bCambridge University Press, _c2004.
300			_axx, 396 pages : _billustrations ; _c24 cm.
336			_2rdacontent _atext
337			_2rdamedia _aunmediated
338			_2rdacarrier _avolume
500			_aRev. ed. of: General relativity. 2nd ed. 1990.
504			_aIncludes bibliographical references and index.
505		0	_aPreface; Notation; Part I. Special Relativity: 1. Introduction: inertial systems and Galilei invariance of classical mechanics; 2. Light propagation in moving coordinate systems and Lorentz transformations; 3. Our world as a Minkowski space; 4. Mechanics of special relativity; 5. Optics of plane waves; 6. Four-dimensional vectors and tensors; 7. Electrodynamics in vacuo; 8. Transformation properties of electromagnetic fields: examples; 9. Null vectors and the algebraic properties of electromagnetic field tensors; 10. Charged point particles and their field; 11. Pole-dipole particles and their field; 12. Electrodynamics in media; 13. Perfect fluids and other physical theories; Part II. Riemannian Geometry: 14. Introduction: the force-free motion of particles in Newtonian mechanics; 15. Why Riemannian geometry?; 16. Riemannian space; 17. Tensor algebra; 18. The covariant derivative and parallel transport; 19. The curvature tensor; 20. Differential operators, integrals and integral laws; 21. Fundamental laws of physics in Riemannian spaces; Part III. Foundations of Einstein's Theory of Gravitation: 22. The fundamental equations of Einstein's theory of gravitation; 23. The Schwarzschild solution; 24. Experiments to verify the Schwarzschild metric; 25. Gravitational lenses; 26. The interior Schwarzschild solution; Part IV. Linearized Theory of Gravitation, Far Fields and Gravitational Waves: 27. The linearized Einstein theory of gravity; 28. Far fields due to arbitrary matter distributions and balance equations for momentum and angular momentum; 29. Gravitational waves; 30. The Cauchy problem for the Einstein field equations; Part V. Invariant Characterization of Exact Solutions: 31. Preferred vector fields and their properties; 32. The Petrov classification; 33. Killing vectors and groups of motion; 34. A survey of some selected classes of exact solutions; Part VI. Gravitational Collapse and Black Holes: 35. The Schwarzschild singularity; 36. Gravitational collapse - the possible life history of a spherically symmetric star; 37. Rotating black holes; 38. Black holes are not black - relativity theory and quantum theory; 39. The conformal structure of infinity; Part VII. Cosmology: 40. Robertson-Walker metrics and their properties; 41. The dynamics of Robertson-Walker metrics and the Friedmann universes; 42. Our Universe as a Friedmann model; 43. General cosmological models; Bibliography; Index.
650		0	_aGravitational fields.
650		0	_aGeneral relativity (Physics)
700	1		_aStephani, Hans. _tGeneral relativity. _97109 _eauthor
856	4	2	_3Publisher description _uhttp://www.loc.gov/catdir/description/cam032/2003053217.html
856	4	1	_3Table of contents _uhttp://www.loc.gov/catdir/toc/cam032/2003053217.html
856	4	1	_3Abstract _uhttp://repository.fue.edu.eg/xmlui/handle/123456789/2615
906			_a7 _bcbc _corignew _d1 _eocip _f20 _gy-gencatlg
942			_2ddc _cBK