  We find soliton solutions of the noncommutative Maxwell-Chern-Simons theory
confined to a finite quantum Hall droplet. The solitons are exactly as
hypothesized in \cite{Manu}. We also find new variations on these solitons. We
compute their flux and their energies. The model we consider is directly
related to the model proposed by Polychronakos\cite{Poly} and studied by
Hellerman and Van Raamsdonk\cite{HvR} where it was shown that it is equivalent
to the quantum Hall effect.
