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・ Q'umirqucha (Camanti)
・ Q'umirqucha (Canchis)
・ Q'umirqucha (Checacupe)
・ Q'umirqucha (Ocongate)
・ Q'umirqucha (Q'umir Qucha)
・ Q'umirqucha (Yanaq Qusqu K'uchu)
・ Q'uq'umatz
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Q-ball
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・ Q-Be
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Q-ball : ウィキペディア英語版
Q-ball
:''For the ball used in billiards, see cue ball.''
''"Q ball" is also the name of the Q sensor module in the Apollo spacecraft launch escape system.''
''"Q-Ball" is a colloquialism for quetiapine''
In theoretical physics, Q-ball refers to a type of non-topological soliton. A soliton is a localized field configuration that is stable—it cannot spread out and dissipate. In the case of a non-topological soliton, the stability is guaranteed by a conserved charge: the soliton has lower energy per unit charge than any other configuration. (In physics, charge is often represented by the letter "Q", and the soliton is spherically symmetric, hence the name.)
== Intuitive explanation ==

A Q-ball arises in a theory of bosonic particles, when there is an attraction between the particles. Loosely speaking, the Q-ball is a finite-sized "blob" containing a large number of particles. The blob is stable against fission into smaller blobs, and against "evaporation" via emission of individual particles, because, due to the attractive interaction, the blob is the lowest-energy configuration of that number of particles. (This is analogous to the fact that Nickel-62 is the most stable nucleus because it is the most stable configuration of neutrons and protons. However, Nickel-62 is not a Q-ball, in part because neutrons and protons are fermions, not bosons.)
For there to be a Q-ball, the number of particles must be conserved (i.e. the particle number is a conserved "charge", so the particles are described by a complex-valued field \phi), and the interaction potential V(\phi) of the particles must have a negative (attractive) term.
For non-interacting particles, the potential would be just a mass term V_(\phi)=m^2|\phi|^2, and there would be no Q-ball. But if one adds an attractive -\lambda |\phi|^4 term (and positive higher powers of \phi to ensure that the potential has a lower bound) then there are values of \phi where V(\phi), i.e. the energy of these field values is ''less'' than the energy of a free field. This corresponds to saying that one can create blobs of non-zero field (i.e. clusters of many particles) whose energy is lower than the same number of individual particles far apart. Those blobs are therefore stable against evaporation into individual particles.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
ウィキペディアで「Q-ball」の詳細全文を読む



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