  In this article we establish exponential moment bounds, moment bounds in
fractional order smoothness spaces, a uniform H\"older continuity in time, and
strong convergence rates for a class of fully discrete exponential Euler-type
numerical approximations of infinite dimensional stochastic convolution
processes. The considered approximations involve specific taming and truncation
terms and are therefore well suited to be used in the context of SPDEs with
non-globally Lipschitz continuous nonlinearities.
