A technique using a single hidden layer backpropagation neural network
is described to establish a nonlinear mapping between a set of magnet
ic flux measurements and some shaping parameters of a non-circular pla
sma. The technique has been applied for the identification of limiter
and X point equilibria in the ASDEX Upgrade geometry; the dataset of e
quilibria required for training and testing the neural network has bee
n generated by means of an integrated use of a fixed and a free bounda
ry MHD code. The average accuracy of the identification procedure is q
uite good, with a further improvement if a linear connection between t
he input and output layers is introduced. A procedure is also proposed
for the selection of the optimum location of a limited number of sens
ors. The relationship existing between the behaviour of the neural net
work and some statistical parameters of the dataset is analysed and di
scussed.