In Chap. 10.1007/978-3-031-89311-7_11 , we consider a family of bounded functionals defined on trajectories of a time-shifted regenerative process and present uniform (with respect to this family) ergodic theorems with explicit upper bounds for convergence rates for expectations of these functionals. An important application of these theorems is uniform ergodic theorems for shifted-in-time finite-dimensional distributions of regenerative processes. Also, ergodic theorems with explicit upper bounds for convergence rates are given for thinned regenerative processes.