Geodesic
The field of gravity of a massive spherical shell
Problemy fiziki, matematiki i tehniki, no. 3 (2018), pp. 19-22.

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Expressions for the magnitude and potential of the gravitational field of a massive spherical shell are obtained. It is shown that the differential equation obtained for the intensity is nonlinear. The relations obtained are a generalization for the strength and potential of the gravitational field in the nonrelativistic case.
Keywords: theory of gravitation, gravitational field intensity, field potential. 
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N. A. Akhramenko. The field of gravity of a massive spherical shell. Problemy fiziki, matematiki i tehniki, no. 3 (2018), pp. 19-22. http://geodesic.mathdoc.fr/item/PFMT_2018_3_a1/

[1] D.V. Sivukhin, Obschii kurs fiziki, v 5-i t., v. 1, Mekhanika, Fizmatlit, M., 2005, 560 pp.

[2] I.V. Savelev, Kurs fiziki, v 3 t., v. 1, Mekhanika. Molekulyarnaya fizika, Nauka, M., 1989, 352 pp.

[3] A.N. Matveev, Mekhanika i teoriya otnositelnosti, ONIKS 21 vek, M., 2003, 432 pp.

[4] A.A. Detlaf, B.M. Yavorskii, Kurs fiziki, Vyssh. shk., M., 1989, 608 pp.

[5] B.M. Yavorskii, A.A. Detlaf, Spravochnik po fizike, Nauka, M., 1990, 624 pp.

[6] N.A. Akhramenko, L.M. Bulavko, “K opredeleniyu elektricheskogo polya ravnomerno zaryazhennoi sfery”, Vestnik BGU. Seriya 1, 2005, no. 3, 40–43

[7] L. Brillyuen, Novyi vzglyad na teoriyu otnositelnosti, Mir, M., 1972, 143 pp.

[8] A.N. Serdyukov, Kalibrovochnaya teoriya skalyarnogo gravitatsionnogo polya, Izd-vo Gomelskogo gos. un-ta, Gomel, 2005, 257 pp.

[9] L.D. Landau, E.M. Lifshits, Teoreticheskaya fizika, v. 2, Teoriya polya, Nauka, M., 1988, 512 pp.