A.C.D. van Enter and H.G. Schaap
Infinitely many states and stochastic symmetry 
in a Gaussian Potts-Hopfield model
(43K, latex)

ABSTRACT.  We study a Gaussian Potts-Hopfield model. Whereas for Ising spins 
and two disorder variables per site the chaotic pair scenario 
is realized, we find that for q-state Potts spins 
[{q(q-1 \over 2}]-tuples occur. Beyond the 
breaking of a continous stochastic symmetry, we study 
the fluctuations and obtain the Newman-Stein metastate description 
for our model.