A mathematical model of the solar system is constructed, which takes into account the finite speed of gravity.

[1] Myshkis, A.D. (1951). Linear differential equations lagging behind the marble. ML: Gostekhizdat.

[2] Myshkis, A. D., Elsgolz, L. E. (1967). The state and problems of the theory of differential equations with a deflection argument: UMN, 22 (2), 21-57.

[3] Myshkis, A.D. (1977). Some problems in the theory of differential equations with a deflection argument: UMN, 32 (2), 173-202.

[4] Pinnie, E. (1961). Ordinary differential-difference equations. M: IL

[5] Bellman, R., Cook, K. L.(1967). Differential-difference equations. M: Mir.

[6] Rubanik, V.P. (1971). Oscillations of quasilinear systems with delay. M .: Science.

[7] Elsgolz, L. E., Norkin, S. B. (1971). An Introduction to the Theory of Differential Equations with a Deviating Argument. M .: Science.

[8] Hale, J. (1984). Theory of functionally differential equations. M .: World. 1984

[9] Tsarkov, E.F. (1986). Random perturbations of differential-functional equations. Riga: Zinatne.

[10]  Azbelev, N.V., Maksimov, V.P., Rakhmatullina, L.F. (1991). An Introduction to the Functional-Differential Equations Theory. M .: Science.

[11] Slyusarchuk, V. Yu. (2003). Absolute stability of the dynamical systems of the past. Equal: National Vt. un-th water households and nature use.

[12] Fomalont, E. B., Kopeikin, S. V. (2003). The measurement of the light deflection from Jupiter: experimentalresults: AstrophysJournal, 598, 704–711.

[13] Kopeikin, SM, Fomalont, E. (2004). The fundamental limit of gravity speed and its measurement: Earth and Universe, 3.

[14] Multon, F. (1935). Introduction to celestial mechanics. M.-L .: ONTI NKTP of the USSR.

[15] Poincare, A. (1965). Lectures on celestial mechanics. M .: Science.

[16] Shazi, J. (2011). The theory of relativity and celestial mechanics. T. 1. M.-Izhevsk: Institute of Computer Studies.

[17] Duboshin, G.N. (1978). Heavenly mechanics. Analytical and qualitative methods. M .: Science.

[18] Arnold, VI (1963). Small denominators and problems of the stability of motion in classical and celestial mechanics: UMN, 18 (6), 91-192.

[19] Brumberg, VA (1972). Relativistic celestial mechanics. M .: Science.

[20] Marcheev, A.P. (1978). Points of libration in celestial mechanics and cosmodynamics. M .: Science.

[21] Arnold, V.I., Kozlov, V.V., Neistadt, A.N. (2002). Mathematical aspects of classical and celestial mechanics. M .: URSS

[22] Zel'dovich, Ya.B., Novikov, I.D. (1971). The theory of gravitation and the evolution of stars. M .: Science.

[23] Ryabushko, A.P. (1979). Movement of bodies in the general theory of relativity. Minsk: The high school.

[24] Kopeikin, S., Efroimsky, M., Kaplan, G. (2011). Relativistic Celestial Mechanics of the Solar System. Wiley.

[25] Tsesevich, V.P. (1984). What and how to observe in the sky. M .: Science.

[26] Fichtenholtz, G. M. (1966).  Course of differential and integral calculus, Vol. I. M:Nauka