EXPERIMENTAL EVIDENCE OF EXCEEDING OF LIMITS OF PHYSICS OF SIR ISAAC NEWTON

EXPERIMENTAL EVIDENCE OF EXCEEDING OF LIMITS OF PHYSICS OF SIR ISAAC NEWTON

Dr. Giuseppe Cotellessa

Sir Isaac Newton proposed that there is a real gravitational force f = ma that is valid in inertial and non-inertial systems and an apparent force, centripetal force mv2 / r, or centrifugal mω2r valid only in non-inertial systems.

The first depends on the acceleration, and the second by the speed,

On the basis of the analogy between the valid Maxwell equationssystem for the electromagnetic field

Fem = q (E + vB)

Dr. Joseph Cotellessa first in the world has realized that such a system should be applicable equally to the rotational gravitational forces:

Fgr = m (g + vω)

Where mg corresponds to the gravitational force and mvω the rotational force .

Both of these forces are real.

From the analysis of these equations it is evident that the angular velocity ω in the rotational gravitational field corresponds to the magnetic field B in the electromagnetic field.

From this analogy we can obtain important information on the rotational force mvω

SIMILARITIES BETWEEN THE MAGNETIC FIELD GENERATION BY ELECTRIC CHARGE ON THE MOVEMENT WITH SPEED V AND CONSTANT SPEED ω ANGLE OF ROTATION OF A PLANET WITH MASS CONSTANT MOVING WITH SPEED 'CONSTANT V

From the law of Biot Savart law we have:

B = μoI / 2 πR

In a similar way you should have for the rotational gravitational field

ω(T) rotational speed proportional to I / R

where

ω(T) (rad / sec) is the angular velocity of rotation of the planet as it rotates on itself.

I(T) = M(T) / t should be the gravitational current of the planet.

It should be emphasized that the Earth  with the Sun and the planetary system of the Sun move in the Universe.

This continuous movement of the solar system is considered as making a gravitational current I(T) of planet.

Experimentally I tried to do some experimental verification to find some connection between ω(T) rotation and planetary parameters.

I have identified the link between ω speed of rotation of the planets expressed as the length of the day in hh and the number of satellites of the planets.

table 1

Planet	day length (hh)	number of satellites
Earth	24	1
Mars	24	2
Saturn	10	22
Jupiter	9	16
Venus	5942	0
Mercury	1416	0
Uranus	10	5
Neptune	16	2
Pluto	144	1

Table 1 shows that the planets with no satellite must have lower angular velocity and therefore longer lifetime of rotation on themselves (and therefore less rotational force) because they do not turn away from them no satellite. Instead the planets with many satellites have higher angular velocity and therefore shorter duration of rotation on themselves to ward off from them the satellites that are attracted to the planet by the gravitational pull.

This report is indicative that exists between planets and their satellites a relationship between the gravitational force mg and the induced rotational force that can be expressed as mvω. = Mv2 / r = mω2r. where in this case, ω is the angular velocity of rotation of the planet on itself. 

We can assume at first the tangential velocity v of the planet V constant.

SIMILARITIES BETWEEN DO LORENTZ FORCE FROM ELECTRIC CHARGE MOVING AND STRENGTH AND ROTATION INDUCED BY A BODY MASS IN MOTION.

The Lorentz force takes place when an electric charge q with velocity v perpendicularly cuts the lines of force of a magnetic field B.

Its expression is:

FL = QVB

In a similar way when a body with mass m and velocity v enters perpendicularly to the direction of the angular velocity ω is generated the induced rotational force

Frg = mvω

The Kepler's third law is the relationship between the angular velocity ω of revolution or period of revolution around the sun with rays of the orbit of the planet to the sun.

This relationship is obtained from the equality of the gravitational force between the sun and the planet with its induced rotational force

GM1M2 / d2 = = M1vω = M1ω2d = M1d / T2

where d3 / t2 = constant