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Global moduli for surfaces of general type. (English) Zbl 0389.14006


MSC:

14J10 Families, moduli, classification: algebraic theory
14D20 Algebraic moduli problems, moduli of vector bundles
14L24 Geometric invariant theory
32G13 Complex-analytic moduli problems
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References:

[1] B. Bombieri, E.: Canonical models of surfaces of general type. Publ. IHES No. 42, 1973 · Zbl 0259.14005
[2] M1. Mumford, D.: Lectures on curves on an algebraic surface. Princeton Univ. Press 1966
[3] M2. Mumford, D.: Pathologies III. Am. J. Math.89, (1967) · Zbl 0146.42403
[4] M3. Mumford, D.: The canonical ring of an algebraic surface. Ann. Math.76, 612-615, (1962)
[5] M4. Mumford, D.: Geometric invariant theory. Berlin-Göttingen-Heidelberg: Springer 1965
[6] S. Seshadri, C.S.: Geometric reductivity over an arbitrary base. To appear · Zbl 0371.14009
[7] T. Tankeev, S.G.: A global theory of Moduli for algebraic surfaces of general type. Izv. Akad. Nank SSSR Ser. Math.39, 1220-1236 (1972) · Zbl 0261.14002
[8] Z. Zariski, O.: Pencils on an algebraic variety and a new proof of a Theorem of Bertini. Trans. Am. Math. Soc.59, 48-70 (1941) · Zbl 0025.21502
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