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fedorfan
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Why is it called negative mass? I am thinking normally about it, like the mass actually is twice as small. Is this right? What is it?
No, the mass is not twice as small--see this link: http://www.concentric.net/~pvb/negmass.htmlfedorfan said:Why is it called negative mass? I am thinking normally about it, like the mass actually is twice as small. Is this right? What is it?
OK, will do. But, has anyone checked the math ? Is not good math in bad journal = good science ?ZapperZ said:Please note that this is not considered as a mainstream journal (I don't even know anyone who cites this thing). I strongly suggest from now on that this source is not used.Zz.
It think this Wikipedia article has it wrong. It says:Gelsamel Epsilon said:
Here is an http://en.wikipedia.org/wiki/Florentin_Smarandache" about the Florentin Smarandache, author of this article and the founder of this journal, PROGRESS IN PHYSICS. Definitely not mainstream, the article refers to it as a 'crank' journal. Smarandache is a professor of mathematics at University of New Mexico. I wonder what Murray Gellmann, who is also at UNM, thinks of this guy's physics...ZapperZ said:Please note that this is not considered as a mainstream journal (I don't even know anyone who cites this thing). I strongly suggest from now on that this source is not used.Rade said:A recent paper that "suggests" possibility of negative mass--someone needs to verify the math:
http://www.ptep-online.com/index_files/2006/PP-06-09.PDF
Zz.
Andrew Mason said:It think this Wikipedia article has it wrong. It says:
"However, particle/antiparticle pairs are observed to electrically attract one another, often as the prelude to annihilation. This behavior implies that both have positive inertial mass and opposite charges. If the reverse were true, and antiparticles had negative inertial mass and the same charge, then the normal particle with positive inertial mass would still be repelled by its anti-particle."
If the anti-particle has negative mass it has negative inertia so it moves opposite to the direction of the force. Thus, if the force is away from the normal particle (if the particle and anti-particle had the same charge) the anti-particle would accelerate toward the normal particle. So the result is the same as if they had opposite charges and both had positive mass.
AM
Farsight said:Would they both fall down, Andrew? And would they both skitter away if I kicked them? If so it doesn't really sound like negative mass.
Ok. The normal particle is repelled by the negative mass so it will accelerate away from it, while the negative mass accelerates toward the positive mass. But this does not mean that the separation would always increase if one of the masses is negative, which is what the article seems to say.Hans de Vries said:The article is correct though, You are right about the anti-particle's
behavior but the statement they make is about the normal particle.
Farsight said:The normal particle is repelled by the negative mass so it will accelerate away from it, while the negative mass accelerates toward the positive mass.
That doesn't sound right Andy. Did I misunderstand, or will these two masses accelerate away forever?
It just an extension of Galileo’s observation that the acceleration of objects doesn't depend on their mass.
Thanks Hans. Now that is really interesting.
But, is this not only the case when the positive and negative masses are identical ? -- more interesting, IMO, is when masses are not identical--in that case the two should meet, but whether or not they form stable union is unclear--is this not correct ?Haelfix said:Guys this isn't very complicated.. Eqns of motion of a negative mass particle (-m)F = (-m) a = G (-m) m /r^2 ==> a = GM/r^2. It accelerates towards a positive mass particle, just as normal mass does.Whats the difference?the positive mass chargeF = ma = g m (-m) /r^2 ==> a = -gm/r^2. The positive charge runs away.So the situation is highly asymetric, the negative mass charge chases the positive mass charge. Gauss's law no longer holds, and the system is unstable, no equilibrium can ever be reached. That is why, in a nutshell, the situation cannot exist in a world of both positive and negative mass.
Haelfix said:Guys this isn't very complicated.. Eqns of motion of a negative mass particle (-m)
F = (-m) a = G (-m) m /r^2 ==> a = GM/r^2. It accelerates towards a positive mass particle, just as normal mass does.
Whats the difference?
the positive mass charge
F = ma = g m (-m) /r^2 ==> a = -gm/r^2. The positive charge runs away.
So the situation is highly asymetric, the negative mass charge chases the positive mass charge. Gauss's law no longer holds, and the system is unstable, no equilibrium can ever be reached. That is why, in a nutshell, the situation cannot exist in a world of both positive and negative mass.
Your concerns about energy are certainly well taken but I am not sure that it leads to a violation of conservation of energy since negative mass would have negative energy. What that means in the real world is not clear to me at this point.rbj said:i've been trying to tell them that a zillion times in the other thread (in the Classical Physics forum) with a similar, but not exactly the same title. I'm not sure why they don't get it. it's like they allow the EP to hold for some cases, but then insist on an absolute value function to convert inertial mass to graviational mass in some other context.
in the nutshell, the reality of negative mass (in our universe) is akin to the reality of a perpetual motion machine and the obsolecense of the conservation of energy and the end of any energy crisis that humans may experience.
Rade said:Any thoughts on the use of (+ -) in the equation number (5) [F(r) = +-Gm1m2/r^2] in this paper on negative mass ?:http://arxiv.org/PS_cache/physics/pdf/0308/0308038.pdf
Andrew Mason said:Your concerns about energy are certainly well taken but I am not sure that it leads to a violation of conservation of energy since negative mass would have negative energy. What that means in the real world is not clear to me at this point.
Just a thought: The idea that normal matter can be pushed outward forever by negative matter is interesting. Perhaps it is negative mass that is causing the universe to expand at an ever increasing rate!
Haelfix said:Guys this isn't very complicated.. Eqns of motion of a negative mass particle (-m)
F = (-m) a = G (-m) m /r^2 ==> a = GM/r^2. It accelerates towards a positive mass particle, just as normal mass does.
By imaginary do you mean masses that mathematically can only be described by (i) as a type of complex number superposition between real + imaginary, where i = the square root of -1 ?Severian said:...A more interesting question is 'are there imaginary masses'?
Rade said:By imaginary do you mean masses that mathematically can only be described by (i) as a type of complex number superposition between real + imaginary, where i = the square root of -1 ?
Severian said:Yes, so that the square of the mass is negative, and the particle is a tachyon.
Norman said:Not really all that interesting since it has been rigorously proven that you cannot send a "message" with a tachyon. Check out john baez's site for a great explanation of it.
selfAdjoint said:WIth all respect to Professor Baez, the history of "rigorous no-go theorems" in physics is not too magnificent.
Norman said:Not really all that interesting since it has been rigorously proven that you cannot send a "message" with a tachyon. Check out john baez's site for a great explanation of it.
jhmar said:Do not loose track of reality. According to David Gross (Nobel Luareate) We are in a state of confussion...these equations tell us nothing about where space and time come from and describe nothing we would recognize. We are missing something fundamental.
What we know is a collection of mathematical short cuts which predict. we know not why or how.