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negative mass |
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| Nov1-06, 03:44 PM | #69 |
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negative mass |
| Nov3-06, 11:34 AM | #70 |
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Here's something interesting to think about. If negative mass did exist, it would probably be nearly impossible to identify in the lab. Think about it, negative mass means negative gravity, which means something with negative mass wouldn't attract matter, it would repel it... To me that means that we won't be able to find it anytime soon, because it's repel away from positive gravity....
I'm very doubtful and unsure about dark energy/matter at this point, but a good idea would be that the dark energy and matter is actually the negative mass/energy in the universe, and it may cause the universe to expand because it's reactions with positive mass and energy. Maybe that's why it "spreads" too, because when it comes on contact with new space, it attracts the NEGATIVE mass and energy and continues to repel positive mass and energy... Just an assumption. |
| Nov4-06, 03:22 AM | #71 |
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"In other words, I don't think there is any reason why you couldn't have negative mass, but it would behave exactly the same as what we already see, and would just be a definition. A more interesting question is 'are there imaginary masses'?"
It wouldnt make much of a difference for electroweak or strong force interactions, but it very much would for gravity. Since the equations of motion for a massless spin2 gauge field just reduces to newtons law in the nonrelativistic limit... |
| Nov4-06, 06:23 AM | #72 |
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[tex] \partial^2_t \psi - \partial^2_x \psi \ =\ m^2 \psi [/tex] Which says as much as: "The acceleration of psi away from zero is proportional to psi...." This gives us the Bessel I1 and K1 functions in the space-time propagator instead of the usual J1 and Y1 from which the Bessel I1 nicely shows the explosive result.... http://mathworld.wolfram.com/Modifie...FirstKind.html http://mathworld.wolfram.com/Modifie...econdKind.html (Unless you have a λ which holds it back at 4th order of course.) The Bessel K1 is not so explosive but it still haunts us today as the thing which is supposed to cause propagation outside the light-cone over a range of 1/m, like in P&S (2.52) and Zee (I.23). This "leaking range" would be infinite in the limit case of massless particles. Simulations however don't show any propagation outside the light-cone at all. This story goes back to RF's "Theory of positrons, 1949" where he found the Hankel functions in the tables instead of the separate Bessel J and Bessel Y functions. The Hankels are the complex combinations I1 + i Y1 and I1 - i Y1 and the Y1 becomes our K1 outside the light-cone where the argument becomes imaginary.... Regards, Hans |
| Nov15-06, 11:34 AM | #73 |
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