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Article #14857Re: PIONEER ANOMALY AND COSMIC DECREASE OF GRAVITY
From: mitch.nicolas.raemsch
Date: Sat, 26 Apr 2008 22:24
Date: Sat, 26 Apr 2008 22:24
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On Apr 26, 2:18 pm, Loui...@edu.herlufsholm.dk wrote: > PIONEER ANOMALY AND COSMIC DECREASE OF GRAVITY > The modified Hubble-law > > By Louis Nielsenhttp://www.rostra.dk/louis > > THE PIONEER-ANOMALY. > When all known forces acting on the Pioneer spacecrafts are taken into > consideration, a very small but unexplained force remains. It appears > to cause a constant sunward acceleration for both spacecraft. > It is observed that the Pioneer spacecrafts has a negative > acceleration-anomaly about > a(anomaly) = 8*10^(-10) m/s^2. > > COSMIC DECREASE OF GRAVITY. THE MODIFIED HUBBLE-LAW. > In the following considerations about a modified Hubble-law where the > Hubble-function H(T) is determined by a decreasing gravitational > ‘constant’ G according to the relation: > > (1) H(T) = - (dG/dT)*(1/G) = (1/3)*(1/T) > > In equation (1) (dG/dT) is the time derivative of the variable > decreasing gravitational ‘constant’ G and T is the actual age of the > Universe. > The mathematical connection between H(T) and T gives a hyperbola > curve. > > The modified Hubble-law is given by: > > (2) v(T) = H(T)*D(T) > > In equation (2) v(T) is the radial velocity of an object at the time T > the actual age of the Universe and D(T) is the distance from an > observer to the object at the time T. > > By differentiation of the velocity in equation (2) we get the > acceleration a(T) of the object at the time T when it is in a distance > D(T). We get: > > (3) a(T) = (- 2/9)* (D(T)/T^2) > > From equation (3) we see that the acceleration a(T) is negative. The > velocity v(T) of the object is decreasing. > > We can rewrite equation (3) so we have a relationship between a(T), > v(T) and T. We get: > > (4) a(T) = (-2/3)* (v(T)/T) > > From equation (4) we see that the negative acceleration, the > deceleration, of a given object is inversely proportional to the > actual age T of the Universe and directly proportional to the actual > velocity v(T). > > If T = 13*10^9 years = 4.1*10^17 sec and v(T) = 1*10^7 m/s (greater > than the real velocity) then we get a very small value for the > acceleration a(T) given by: > > (5) a(T) = - 0.2*10^(-10) m/s^2 > > The value in (5) is of the order of the measured acceleration-anomaly. > > Is the observed acceleration-anomaly of the Pioneer Probes caused by a > cosmic decrease of the gravitational ‘constant’ and maybe explained by > the above considerations? > > Best regards > Louis Nielsen > Denmarkhttp://www.rostra.dk/louis Larger gravity.
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