  In this paper, we investigate the convergence of the tamed Euler-Maruyama
(EM) scheme for a class of neutral stochastic differential delay equations. The
strong convergence results of the tamed EM scheme are presented under global
and local non-Lipschitz conditions, respectively. Moreover, under a global
Lipschitz condition, we provide the rate of the convergence of tamed EM, which
is smaller than the rate convergence of classical EM scheme one half.
