  We discuss Kraan - van Baal - Lee - Lu (KvBLL) solutions of the classical
Yang-Mills equations with temperature in the context of SU(3) lattice gauge
theory. We present discretized lattice versions of KvBLL solutions and other
dyonic structures, obtained by cooling in order to understand their variety and
signature. An analysis of the zero modes of the lattice Dirac operator for
different fermionic boundary conditions gives clear evidence for a KvBLL-like
background of finite T lattice subensembles with Q = +/-1. Using APE-smearing
we are able to study the topological charge density q(x) of the configurations
and to corroborate this interpretation.
