Where can I find a quick introduction to topological and analytic preliminaries to
"Compact complex surfaces" by W. Barth, K. Hulek, C. Peters and A. Van de Ven？ Thanks for any references or comments.

1) If people refer to books or papers by their authors' initials, MO becomes totally unreadable. Please write out the proper reference for the book (I presume it is "Compact complex surfaces" by Barth, Peters Van de Ven and, in the second edition, Hulek.)
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Tim PerutzDec 17 '12 at 0:43

2) What specifically do you want to know about?
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Tim PerutzDec 17 '12 at 0:43

Dear Tim, you are right. I need some topological background such as why the singular cohomology coincides with the sheaf cohomology. Thanks for diverrietti's edit.
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MZWangDec 21 '12 at 12:07

I don't have access to my books right now, but I believe Spanier's Algebraic topology, or Warner's Foundations of differentiable manifolds would contain a proof of the comparison.
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Donu ArapuraDec 26 '12 at 16:41

Algebraic topology, or Warner'sFoundations of differentiable manifoldswould contain a proof of the comparison. – Donu Arapura Dec 26 '12 at 16:41