journal article Mar 01, 1992

Orientation-reversing homeomorphisms in surface geography

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References
10
[1]
Beauville, A.: Surfaces complexes et orientation. Ast�risque126, 41?43 (1985)
[2]
Chen, Z.: On the geography of surfaces-simply connected minimal surfaces with positive index. Math. Ann.277, 141?164 (1987) 10.1007/bf01457284
[3]
Polynomial invariants for smooth four-manifolds

S.K. Donaldson

Topology 1990 10.1016/0040-9383(90)90001-z
[4]
Freedman, M.H.: The topology of four-dimensional manifolds. J. Differ. Geom.17, 357?453 (1982) 10.4310/jdg/1214437136
[5]
Kotschick, D.: Non-trivial harmonic spinors on certain algebraic surfaces. In: Mabuchi, T. (ed.): Einstein metrics and Yang-Mills connections. (Lect. Notes Math.) Berlin Heidelberg New York: Springer (to appear)
[6]
Mandelbaum, R.: Four-dimensional topology: an introduction. Bull. Am. Math. Soc.2, 1?159 (1980) 10.1090/s0273-0979-1980-14687-x
[7]
Moishezon, B.G.: Analogs of Lefschetz theorems for linear systems with isolated singularities. J. Differ. Geom.31, 47?72 (1990) 10.4310/jdg/1214444089
[8]
Moishezon, B., Teicher, M.: Existence of simply connected algebraic surfaces of general type with positive and zero indices. Proc. Natl. Acad. Sci. USA83, 6665?6666 (1986) 10.1073/pnas.83.18.6665
[9]
Moishezon, B., Teicher, M.: Simply-connected algebraic surfaces of positive index. Invent. Math.89, 601?643 (1987) 10.1007/bf01388987
[10]
Persson, U.: Chern invariants of surfaces of general type. Compos. Math.43, 3?58 (1981)
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Published
Mar 01, 1992
Vol/Issue
292(1)
Pages
375-381
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D. Kotschick (1992). Orientation-reversing homeomorphisms in surface geography. Mathematische Annalen, 292(1), 375-381. https://doi.org/10.1007/bf01444627