  In this paper, we continue the work begun in a previous article. We compute,
in the formalism of local composite operators, the value of the asymmetry in
the dimension two condensate for finite temperatures. We find a positive value
for the asymmetry, which disappears when the temperature is increased. We also
compute the value of the full dimension two condensate for higher temperatures,
and we find that it decreases in absolute value, finally disappearing for
sufficiently high temperature. We also comment on the temperature dependence of
the electric and magnetic components of the condensate separately. We compare
our results with the corresponding lattice date found by Chernodub and
Ilgenfritz.
