  We pursue the study of holomorphic Cartan geometry with singularities. We
introduce the notion of logarithmic Cartan geometry on a complex manifold, with
polar part supported on a normal crossing divisor. In particular, we show that
the push-forward of a Cartan geometry constructed using a finite Galois
ramified covering is a logarithmic Cartan geometry (the polar part is supported
on the ramification locus). We also study the specific case of the logarithmic
Cartan geometry with the model being the complex affine space.
