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You’re not ignoring the laws of conservation of momentum are you, what’s your coefficients of restitution for these collisions, gasses and solids ?
Quote from: gem on 23/05/2021 16:20:10You’re not ignoring the laws of conservation of momentum are you, what’s your coefficients of restitution for these collisions, gasses and solids ?I carefully did not violate momentum conservation. I simply computed the desired momentum and gave that to my small 'meteor'. It's small enough to have no gravitational effect on the experiment before the collision.I think coefficient of restitution has more to do with collisions between two objects that remain reasonably distinct. So we have two objects before, and a reasonably uniform moving blob of plasma afterwards. Coefficient of e=0 in the ideal case. It doesn't bounce back (e > 0) if that's what you're asking. More like a e<0 (like a human getting hit by a bullet that passes through), which is why I break it up just before collision. I want to move Earth, not shoot a hole through it.Heck, the whole problem can be solved by having the major mass (sun say) be a black hole. That can't explode when you smack it with something. e=0 necessarily. Fire a small but very high momentum object at it and the black hole will acquire all that momentum without bits flying all over the place. Perfect for our experiment. How long before Earth deviates from its path when the sun abruptly changes velocity by .9c in some direction? GR can answer that because there's no violation of any laws in it, and we don't need to worry about the dynamics of a supernova-scale explosion.
ES I don’t understand this: “More than that under Newtonian gravity we human beings would soon start to see and feel strange gravitational effects (like things falling upward on one side of the planet).
@alancalverd I think you mentioned on some other thread something about electric fields and aberration. At a distance from a moving charge, a test charge still feels force directed to where the source charge is now and not where it was. Well, more or less, it's a first order approximation so that the feld points to a linear extrapolation of where the particle is now given where it was and the velocity it had at that time but ignoring any acceleration etc. (I'm sure you know this and have stated it elsewhere).
I hope not. That would imply that information can travel at > c, which is contrary to the essential axioms of relativity.