Complex structure on the rational blowdown of sections in E(4)

Mathematics – Algebraic Geometry

Scientific paper

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Minor changes are made. It will apper in Advanced Studies in Pure Mathematics (Proceeding of Algebraic Geometry in East Asia)

Scientific paper

We show that there is a complex structure on the symplectic 4-manifold $W_{4,
k}$ obtained from the elliptic surface E(4) by rationally blowing down $k$
sections for $2\le k\le 9$. And we interpret it via ${\mathbb Q}$-Gorenstein
smoothing. This answers affirmatively to a question raised by R. Gompf.

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