  This work is devoted to an in-depth analysis of arbitrary temperature
protocols applied to the ferromagnetic Glauber-Ising chain launched from a
disordered initial state and evolving in the low-temperature scaling regime. We
focus our study on the density of domain walls and the reduced susceptibility.
Both the inverse of the former observable and the latter one provide two
independent measures of the typical size of the growing ferromagnetic domains.
Their product is thus a dimensionless form factor characterising the pattern of
growing ordered domains and providing a measure of the distance of the system
to thermal equilibrium. We apply this framework to a variety of protocols:
everlasting slow quenches, where temperature decreases continuously to zero in
the limit of infinitely long times, slow quenches of finite duration, where
temperature reaches zero at some long but finite quenching time, time-periodic
protocols with weak and strong modulations, and the two-temperature protocol
leading to the memory effect found by Kovacs.
