A Bose-Einstein condensate (BEC) has been
observed in a solid material for the first time. The BEC in this
case is not a collection of atoms but rather a collection of
particle-like excitations in the solid, called “magnons.” In the
presence of extremely high magnetic fields, atoms with an intrinsic
magnetism of their own (as represented by a spin vector) can be
oriented all in one direction if the field strength is larger than a
certain value. In this configuration a small input of energy can
tilt some of the spins out of the general formation. The successive
tilting of spins can take the form of a wave moving through the
sample. If also the temperature of the sample is extremely low,
then the moving wave can be considered as a particle-like (or
quasiparticle) entity, much as mechanical vibrations in a solid can
be construed as sound waves or as phonons. A magnon is such a
moving magnetic-spin disturbance. What the present experiment
observes is a condensation of magnons if the magnetic field is lower
than the critical strength and the temperature is below a
characteristic value. The work was carried out by a group of
scientists from these institutions: Max Planck Institute for
Chemical Physics of Solids (MPI, CPfS), Dresden; JINR Lab, Dubna;
Oxford University; and Adam Mickiewicz University, Poznan.
They used a antiferromagnetic material (in which the spins of
neighboring atoms tend to be alternately aligned up and down) with a
chemical composition of Cs2CuCl4. The temperatures were in the mK
range and the external magnetic field used was at high as 12 T
(120,000 gauss).
In an atomic BEC, dilute vapors of atoms (typically a million or so
at a time) are chilled until they enter into a single quantum state,
as if all the atoms were one atom. In a magnon BEC what is formed is
a monolithic static magnetic alignment in the solid. About 1023
magnons participate in the condensation. A magnon BEC had been
predicted several years ago but not realized unambiguously until
this work. The evidence for condensation is that the material
undergoes a phase transition at a critical temperature dependent on
the size of the external field used. What the researchers look for
is a significant change in the measured heat capacity (the energy
needed to raise the material’s temperature by a certain amount).
Radu et al.,
Physical Review Letters, 16 September 2005
Contact Heribert Wilhelm, wilhelm@cpfs.mpg.de