  We investigate the Anderson transition found in the spectrum of the Dirac
operator of Quantum Chromodynamics (QCD) at high temperature, studying the
properties of the critical quark eigenfunctions. Applying multifractal
finite-size scaling we determine the critical point and the critical exponent
of the transition, finding agreement with previous results, and with available
results for the unitary Anderson model. We estimate several multifractal
exponents, finding also in this case agreement with a recent determination for
the unitary Anderson model. Our results confirm the presence of a true Anderson
localization-delocalization transition in the spectrum of the quark Dirac
operator at high-temperature, and further support that it belongs to the 3D
unitary Anderson model class.
