Superfluidity is the frictionless flow and other exotic behavior observed in liquid helium at temperatures near absolute zero. The unusual behavior arises from quantum mechanical effects.

What are these "quantum mechanical effects"?

  • $\begingroup$ @JohnRennie You know it says superfluidity not superconducitivity, right? $\endgroup$ – JMac Feb 11 '17 at 14:45

Superfluidity phase transition occurs when all the constituent atoms of a sample begin to occupy the same quantum state. This happens when the atoms are placed very close together and cooled down so much that their quantum wave functions begin to overlap and the atoms lose their individual identities, behaving more like a single super-atom than an agglomeration of atoms.

When (helium-4) cooled to very low temperatures, a superfluid-ready set of bosons, atoms with an even number of nucleons, forms into a Bose-Einstein condensate, a superfluid phase of matter. When fermions, atoms with an odd number of nucleons such as the helium-3 isotope, are cooled down to a few Kelvin, this is not sufficient to cause this transition.


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    $\begingroup$ Note that superfluidity and Bose-Einstein condensation are very much distinct phenomena. Each can occur in the absence of the other. Free bosons for example can Bose condense but do not form a superfluid. $\endgroup$ – Zarathustra Jan 27 '19 at 17:23
  • $\begingroup$ @Zarathustra I agree, but are there superfluids that do not Bose condense? (It is usually stated that even in fermionic superfluids, the Cooper pairs condense)... maybe just a matter of terminology, as discussed here: physics.stackexchange.com/a/239669/226902 $\endgroup$ – Quillo Oct 26 '20 at 3:19

Stimulated scattering is for atoms the same thing like stimulated emission for photons An atom colliding with other atoms will force them into the same quantum state, forming in the end a giant matter wave called a Bose-Einstein condensate just like a photon can stimulate the emission of other photons into the same laser beam. Of course for this to happen the atoms must have identical energies else they will be distinguishable and not be able to obey bosonic statistics.


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