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Точные решения уравнений Эйнщтейна - Крамер Д.

Крамер Д., Штефани Э., Херльт М., Мак-Каллум М. Точные решения уравнений Эйнщтейна — М.: Энергоиздат, 1982. — 416 c.
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Wyman1 M. (1978). Nonstatic spherically symmetric isotropic solutions for a perfect fluid in-general relativity, Austral. J. Phys. 81, 111. See § 14.2.

Wyman, M., and Trollope, R. (1965). Null fields in Einstein-Maxwell field theory, J. Math.. Phys. 6, 1965. See §§ 27.5., 27.6.

у nkupov, M. Sh. (1968 a). Algebrait characterization of second order Einstein spaces (in Russian),.

Grav. і Teor. Otnos., Univ. Kazan 4/5, 78. See § 32.6.

Yakupov, M. Sh. (1968b). On Einstein spaces of embedding doss two (in Russian), Dokl. Akad.

Nauk SSSR 180, 1096. See § 32.5.

Yakupov, M. Sh. (1973). Einstein spaces of class two' (in Russian), Grav. і Teor. Otnos., Univ.

Kazan 9, 109. See § 32.5.

Yamazaki, М. (1977 a). On the Kerr and ike Tomimatsu-Sato spinning mass solutions. Prog..

Theor. Phys. 57, 1951. See § 18.5.

Yamazaki, M. (1977b), On the Kerr-Tomimatsu-Sato family of spinning mass solutions. J..

Math. Phys. 18, 2502. See § 18.5.

Yano1 K. (1955). The Theory of Lie Derivalivesand Its Application, North-Holland, Amsterdam.. See § 2.8.

York, J. W. See O’Murchadha and York (1976)

Zaikov, R. G. (1971). Periodic model of the evolving universe, C.R. Acad. BuIg. So.i. 24. 1301.. See § 12.2.

Zakharov, V. D. (1965). A physical characteristic of Einsteinian spaces of degenerate type It.

in the classification of Petrov (in Russian), Dokl. Akad. Nauk SSSR, 161, 563. .Sie § 4.2. Zakharov, V. D. (1970). Algebraical and group theoretical methods in general relativity: Inmriant Petrov type characterisation of the type of Einstein spaces (in Russian), Probl. Teor. Grav. i. Elem. Chastite 8, 128, See $ 4.2.

Zakharov, V. D. (1972). Qravitational waves in Einstein's theory of gravitation (in Russian), Nauka, Moscow, See §§ 4.2., 21.5.

Zenk, L. G., and Dae, A. (1978). An algebraically special subclass of vacuum metrics admitting¦ a Killing motion, J, Math. Phys. 19, 535. See § 33.2.

Zipoy, D. M. (1966). Topology of some spheroidal metrics, J. Math. Phys. 7, 1137. See. § 18.1. Zund, J. D„ and Brown, E. (1971). The theory of bivectors, Tensor 22, 179. See 5 3.4.

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ДОПОЛНИТЕЛЬНЫЙ СПИСОК ЛИТЕРАТУРЫ

? Allnutt, J. А. (1980). An approach to perfect-fluidspace-times by a method of spin-coefficients.

GKG (to appear). See § 20.5.

? Bampi, F., and Cianci, R. (1979). Oeneralized axisymmelricspace-times, Comm. Math. Phys.

70, 69. See § 21.3.

? Bayin, S. S. (1978). Solutions of Einstein'і field equations for static fluid spheres, Phys. Rev.

D18, 2745. See § 14.1.

? Belinski,.,V. A., and Zakharov, V. E. (1978). Integration of the Einstein equations by the

inverse scattering method and calculation, of exact soliton solutions (in Russian). Zli. Eksp. Teor. Fiz. 75, 1953. See § 30.4.

G Belinski, V. A., and Zakharov, V. E. {1970). Stationary gravitational solutions with axial symmetry (in Russian), Zh. Eksp. Teor. ІЇZ. 77, 3. See § 30.4.

? Bonnor, W. B. (1979 a). A source for Petrov's homogeneous vacuum space-time, Phys. Letters

A 75, 25. See S 10.2.

? Bonnor, \V. B. (1979b). A Hirft-fttraiMer solution of the static Einstein-MaxteeU equations.

J. Phys. A 12, 853. See § 19.1.

? Bronnikov, K. A. (1979). Static fluid cylinders and plane laytrit in general relativity. J.

Phys. A 12, 201. See § 20.2.

? Charaeh, Ch. (1979). Electromagnetic Gotody universe, Phys. Rev. D19,3316. See. S 15.3.

П Choquet-BruUat, Y„ DeWitt-Morette, C„ and Dillard-Bleick, M. (1978). Analysis. ManU Joldii and Physics, North-HolIaiid Publishing Company, Amsterdam, Kew York, Oxford.

See § 2.1.

O Cianci, R, See ? Bampi and Cianci (1979)

O Cohen, J, 51. See ? Flaclas and Cohcn (1978,1979)

? Collins, C. B., and Szafron, I). A. (1979), A new approach, to inhomogeneous cosmologies,

J. Math. Phys. 20, 2347. See § 29.3.

D Cosgrove, С. M. (1979a). Stationary axisymmelric gravitational fields: an asymptotic flatness preserving transformation, lecture given at tho Einstein Centenary Summer School од Gravitational Radiation and Collapsed ObJccts, Perth, Australia. See § 30.4.

O Cosgrove, C. SI. (1979b). Continuous groups and BacUluwl transformations generating asymptotically flat solutions, Lecture presented at The Second Harcel Crrossmann Meeting on the Becent Developments o? General Relativity, Trieste, Italy. See §§ 30.4., 30.5.

O Cosgrove, С. M. (1980). Selationehips between the group-iheorttic and soliton-theoretic techniques for generating stationary axisymmetria gravitational solutions, Preprint, Moltana State University. See § 30.4.

? Cox, D., and Kinnersley, W. (1979). Tet another formuhtioa of the Einstein equations for

stationary axisymmelry, J. Math. Pbys. 20,1225. See §§ 17.6., 20.3.

? Crade, R. F., and Hall, G. S. (1979). Energy-momentwn tensors in, IocaRy isotropic space-

times, Phy*. Letters A 75,17. See § 6.1.

? DeWitt-Morette, C. See ? Choquet-Bruhat et al. (1978).

? Dietz, W., and Rudiger, R. (1979). Shearfree congruences offttiR gtocksid and XiRing tensors,
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