Bounds on convergence for the empirical vector of the Curie-Weiss-Potts model with a non-zero external field vector

In the present paper we obtain rates of convergence for limit theorems via Stein's Method of exchangeable pairs in the context of the Curie-Weiss-Potts model and we consider only the case of non-zero external field h∈Rq. Our interest is in the limit distribution of the empirical vector of the spin variables and we obtain bounds for multivariate normal approximation.