Analogue of Lenz’s rule in phenomenological gravitation

Dmitriev, A. L.

doi:10.1063/1.3115515

Cited by 3 publications

(3 citation statements)

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“…Thus of acceleration of particles at their vertical oscillations by an infinite set of derivatives on time from linear displacement are described. As it was marked in (Dmitriev, 2001(Dmitriev, , 2008a(Dmitriev, , 2009a) in these conditions it is possible to expect display of "nonclassical" properties of gravitation which mentioned some more D.Mendeleev . Free falling of masse oscillated along a vertical physically essentially differs from circular (orbital) movement of such masse.…”

Section: Free Falling Of a Mechanical Rotor With A Horizontal Axismentioning

confidence: 80%

“… and c  of electromagnetic (elastic) and gravitational forces interaction has allowed to give a simple physical interpretation to inertial mass of a body. In (Dmitriev, 2008b(Dmitriev, , 2009b in the description of balance of the elastic (electromagnetic) and gravitational forces acting on the test mass on the part of remote mass (for example, stars), according to idea of E. Mach about the gravitational nature of inertial forces, the ratio between inertial ( i m ) and…”

Section: Definition Of Factors Pmentioning

confidence: 99%

“…The approximation of appropriate GR results in the area of high accelerations of bodies, strictly speaking, is incorrect. The interrelation of the external accelerations, for example, of elastic forces applied to a test body, and force of gravitation acting on this body, follows from the deep unity of electromagnetic and gravitational interactions and, according to the phenomenological description, can be considered as gravitational analogue of Faraday' law of induction and Lentz' rules (Dmitriev, 2001(Dmitriev, , 2009a. The search for non-classical effects in gravitation in experiments with precision weighing of accelerated moving bodies (oscillating, rotating, being heated up etc.)…”

Section: Introductionmentioning

confidence: 99%

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Dynamic Weighing Experiments—The Way to New Physics of Gravitation

Dmitriev¹,

Nikushchenko²,

Bulgakova³

2010

AIP Conference Proceedings

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Dynamic weighing is a measuring of size of the average gravity force acting on a test body which is in the state of accelerated movement. The acceleration of a body, or its microparticles, can be caused both by forces of gravitation, and by a direct, electromagnetic in nature, influence on the part of other bodies. It is just dynamic weighing of bodies which is informative in studying the features of electromagnetic and gravitational forces interaction. The report gives a brief review of results of experiments with weighing of accelerated moving bodies-in case of shock phenomena, in state of rotation, and in heating. Special attention is given to measurements of free fall accelerations of a mechanical rotor. In majority of the laboratory experiments executed with the purpose of checking the equivalence principle, the axis of a rotor was oriented verticallly. In our experiment we measured the free fall accelerations of the closed container inside which a mechanical rotor (gyroscope) with a horizontal axis of rotation was installed. There was observed an appreciable, essentially exceeding errors of measurements increase of acceleration of free falling of the container at angular speed of rotation of a rotor up to 20 000 rev/min. The physical conditions of free vertical falling of a body essentially differ from conditions of rotary (orbital) movement of a body in the field of gravity and the result obtained by us does not contradict the results of measurements of a gyroscope precession on satellites. Experiments with dynamic weighing of bodies give useful information on complex properties of the gravity force which are beyond the scope of well-known theories. Their careful analysis will allow to expand and supplement the concepts based on the general theory of relativity, and probably to open a way to new physics of gravitation and to new principles of movement.

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Section: Free Falling Of a Mechanical Rotor With A Horizontal Axismentioning

confidence: 80%

Section: Definition Of Factors Pmentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

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