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The quantification changes the Newton's law . The acceleration is given
by A= -a-GM/rr . a=Hc and H is the Hubble's constant . This formula is given by an equation , which is in the site http://perso.orange.fr/claude.morichon in the paragraph " Newton's law" . This formula gives a potential U=ar -GM/r , and with this potential the dark matter is completely out , and the problem of Pioneer is resolved . Therefore it is necessary to confirm this formula . If this formula is good we have a displacement of the perihelion of the planets , which is given by 6,28 abb/GM multiplied by the square root of 1-ee . e is the eccentricity , b the half axis and M the mass of the sun . For Mercury we have 7" per century . It is not good for the Relativity ..But it is necessary to have a new examination of the action of the other planets . It seems we have equalization . Perhaps if we use Jupiter it is possible to have a verification of the formula , but the complete calculation is hard . |
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![]() marie-morichon wrote: The quantification changes the Newton's law . The acceleration is given by A= -a-GM/rr . a=Hc and H is the Hubble's constant . This formula is given by an equation , which is in the site http://perso.orange.fr/claude.morichon in the paragraph " Newton's law" . This formula gives a potential U=ar -GM/r , and with this potential the dark matter is completely out , and the problem of Pioneer is resolved . http://perso.orange.fr/claude.morich...itation-01.htm The equation on your page is acceleration = (GM/r^2) [ 1 + GM/r^2 * 1/a] The deviation from Newton's law is: anomalous acceleration = (Gm/r^2)^2 * 1/a = (GM)^2 / (a*r^4) If 'a' is a constant, the anomaly should fall as the fourth power of the distance, but the observed anomaly is constant. To explain that, you need to show that your value 'a' decreases as the fourth power of the distance of the craft from the Sun: a = k / r^4 where k is a constant. The value would be k = (GM)^2 / a_P where a_P is the Pioneer anomaly or 8.74*10^-8 m/s^2 and GM is the value for the Sun. George |
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