  We investigate the existence and behavior of renormalon singularities with
respect to $d$ spatial compactifications and quasiperiodic boundary conditions.
Employing a toy model (scalar field theory with quartic interaction) we find
that the size of the compactification and the number of compactified dimensions
do not influence the number and the location of the renormalon poles. The only
influence occurs in the residues. We enforce the need to carefully check the
asymptotic approximations every time there is some result about the appearance
of new renormalon poles or their cancellation.
