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Hi. I was wondering, as I never really knew for certain, does antimatter have positive or negative relativistic energy?
Positive. A positron has the same rest mass as an electron, just opposite charge and spin.
This can't be true. From what I have been told, a positron has negative rest mass. It is essentially going backwards in time. If it didn't, how would a black hole evaporate?
Anyway, I was asking whether the relativistic mass is positive.
Who told you that? Would you argue also with the http://pdg.lbl.gov/" [Broken]? In this forum, we require not only exact citation, but also valid and reputable sources, not simply hearsay.
If the mass of an antimatter isn't negative, then asking for "relativistic mass" is positive is moot, isn't it?
BTW, you may want to look around the forum, especially the FAQ thread in the General Physics forum, on why we try not to use the term "relativistic mass".
Zz.
BTW: This is true, and you can find this example in many books and online sources, such as Kip Thorne's "Black Holes and Time Warps" and Wikipedia. I have even seen this example on TV.
Although, if antimatter has positive mass, what has negative mass?
Both. Energy would be negative, but mass positive. Kind of E=-mc².This seems to say negative energy, but which energy, rest or relitivistic?
It's not about matter/antimatter here, it's about virtual particles. They owe the universe energy, and if the BH inhibits their vanishing, it has to pay the bill. It doesn't matter whether a particle or an antiparticle escapes.Also, you were wondering why I was determined that there existed a particle with negative mass. I wrote something about black hole evaporation. Do you see what I'm getting at, or is there something I missed?
Although, if antimatter has positive mass, what has negative mass?
Also, you were wondering why I was determined that there existed a particle with negative mass. I wrote something about black hole evaporation. Do you see what I'm getting at, or is there something I missed?
Your question has been answered and re-answered several times. Antimatter has positive energy.this confuses me. Does antimatter have negative energy or not?
Both. Energy would be negative, but mass positive. Kind of E=-mc².
You have a point here, but look at http://en.wikipedia.org/wiki/Dirac_equation#Hole_theory": Antiparticles still have positive energy.
It's not about matter/antimatter here, it's about virtual particles. They owe the universe energy, and if the BH inhibits their vanishing, it has to pay the bill. It doesn't matter whether a particle or an antiparticle escapes.
Thanks guys. Now I know that antimatter has positive energy, but now I want to know why.
Why should antimatter have negative mass (energy)? Please avoid any irrelevant tangents like relativistic speeds, black holes, and particles moving backwards in time.Now I know that antimatter has positive energy, but now I want to know why.
My point earlier was that black hole evaporation is supposedly due to the production of matter and antimatter close to the black hole. When the particles become real is when the mass of the black hole shrinks, ergo, the particle that fell in has negative energy from the observer's frame of reference, and the black hole has emitted a positive energy particle.
The same reason matter has positive energy. The prefix "anti-" refers to charge and spin, not mass. All known particles either have (positive) mass or not.Now I know that antimatter has positive energy, but now I want to know why.
Because they have been predicted from the second solution of E²=m²+p². From my understanding, it's not a trivial thing to explain why these states are not realized in nature (other than saying that they are runaway solutions). "Moving backwards in time" is just the natural result if you divide four momentum by mass.Why should antimatter have negative mass (energy)? Please avoid any irrelevant tangents like relativistic speeds, black holes, and particles moving backwards in time.
Because they have been predicted from the second solution of E²=m²+p². From my understanding, it's not a trivial thing to explain why these states are not realized in nature (other than saying that they are runaway solutions). "Moving backwards in time" is just the natural result if you divide four momentum by mass.
Really, I'd say that benk99nenm312 has a valid and interesting question here, and he deserves an answer. But I don't have one, I've been always content with knowing that antimatter has positive energy.
Antimatter does exist in nature. Are you referring to some hypothetical exotic matter with negative mass instead of antimatter?Because they have been predicted from the second solution of E²=m²+p². From my understanding, it's not a trivial thing to explain why these states are not realized in nature
And this positive energy "particle" could be either a particle or an anitparticle. See
https://www.physicsforums.com/showthread.php?p=620350#post620350.
No they was predicited from the solutions to the Dirac Equation, where we have one solution u(p,s) and one solution v(p,-s). And one can show that these solutions also have the opposite charges, e.g under charge-conjugation: C v = u etc.
This "backward in time motion" results from the propagator of these states; a physical particle propagating forward in time is represented by a positive frequency STATE which is propagated forward in time. A physical antiparticle propagating forward in time is represented by a negative frequency STATE propagated backward in time.
Source: any book on relativistic quantum mechanics, e.g Gross (Wiley)
I agree that is an interesting question, but I just don't think it has anything to do with antimatter. In other words, the anti-particle of a particle is defined as a particle with the same mass and opposite charge. So any discussion about antimatter and negative mass is purely semantic.Because they have been predicted from the second solution of E²=m²+p². From my understanding, it's not a trivial thing to explain why these states are not realized in nature (other than saying that they are runaway solutions).
Exotic matter.AFAIK there is no name for a particle with the negative mass and same charge of a particle, nor is there a name for a particle with the negative mass and the opposite charge of a particle. Maybe a nega-particle (short for negative)?
Even though you are correct, I think he was more referring to the solution of Einstein's Equation E=+/-mc^2. This solution produces the positive and negative results for energy, and was also predicted by Dirac. E^2=p^2c^2 gives you a square root as well, so I guess the concept still stands no matter which equation you use.
Ahh, thanks. So I wonder if you would call a particle with positive elementary charge and negative .51 MeV mass an exotic-positron, an exotic-anti-electron, or an anti-exotic-electron. It gets to be cumbersome, but any of those would be clear.Exotic matter.
http://en.wikipedia.org/wiki/Exotic_matter. The article has some obvious typos and simple mistakes.
Have you actually derived and solved the Dirac eq. ?
The E^2 = p^2c^2 + m^2c^4 has two solutions and is "why" the Klein Gordon equation get's positive and negative "energies/frequencies". But Klein-Gordon eq. are for bosons, i.e not elementary matter particles. The Dirac equation is linear in p and m, but still get's this particle-antiparticle parts if you solve it.