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   <subfield code="a">Pluriadjoint bundles of polarized surfaces</subfield>
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   <subfield code="a">LetX be a complex connected projective smooth algebraic surface and letL be an ample line bundle onX. The maps associated with the pluriadjoint bundles (K X ⊗L)⊗ 1,t≥2, are studied by combining an ampleness result forK X ⊗L with a very recent result by Reider. It turns out that apart from some exceptions and up to reductions, 1) (K X ⊗L)⊗3 is very ample; 2) (K X ⊗L)⊗ 2 is ample and spanned by global sections and is very ample unless eitherg (L)=2 (arithmetic genus ofL) orX contains an elliptic curveE withE 2=0,E·L=1;3) when (K X ⊗L)⊗ 2 is not very ample, the associated map has degree ≤4, equality implying thatg (L)=2 and $$X$$ .</subfield>
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