Hermitian-einstein metrics on parabolic stable bundles

Let $\overline M $ be a compact complex manifold of complex dimension two with a smooth Kähler metric and D a smooth divisor on $\overline M $ . If E is a rank 2 holomorphic vector bundle on $\overline M $ with a stable parabolic structure along D, we prove the existence of a metric on $E'{\text{ = }}E|_{\overline M \backslash D} $ (compatible with the parabolic structure) which is Hermitian-Einstein with respect to the restriction of the Kähler metric to $\overline M $ ěD. A converse is also proved.