Annotation
Methods for solving a system of nonlinear oscillation equations are discussed. The perspective for functional enhancement of existing methods for determining the gravitational constant, $G$, at an aspheric configuration of interacting bodies was demonstrated. A paper that was presented in $DAN SSSR$, 245, N3 (1979) is analyzed. The dependence of the $G$ value on the position of attracting masses may be explained by the paramagnetic effect. Its mass point imitation, which defines its value and position, resulted in the standard $G$ value.
Received: 2013 November 24
Approved: 2014 May 23
PACS:
06.20.Jr Determination of fundamental constants
04.80.Cc Experimental tests of gravitational theories
07.10.Pz Instruments for strain, force, and torque
02.60.Lj Ordinary and partial differential equations; boundary value problems
04.80.Cc Experimental tests of gravitational theories
07.10.Pz Instruments for strain, force, and torque
02.60.Lj Ordinary and partial differential equations; boundary value problems
© 2016 Publisher M.V.Lomonosov Moscow State University
Authors
V.M. Shakhparonov
Department of Physics, Moscow State University, Moscow, 119991, Russia
Department of Physics, Moscow State University, Moscow, 119991, Russia