  In 2000 Kadets et al. introduced the notions of acs, luacs and uacs spaces,
which form common generalisations of well-known rotundity and smoothness
properties of Banach spaces. In a recent preprint the author introduced some
further related notions and investigated the behaviour of these geometric
properties under the formation of absolute sums. This paper is in a sense a
continuation of the previous work. Here we will study the behaviour of said
properties under the formation of K\"othe-Bochner spaces, thereby generalising
some results of Sirotkin on the acs, luacs and uacs properties of $L^p$-Bochner
spaces.
