Removable singularities and a vanishing theorem for Seiberg-Witten invariants

References (4)

1. S.K. Donaldson, The Seiberg-Witten equations and 4-manifold topology, Preprint, June 1995
2. S.K. Donaldson and P.B. Kronheimer, the Geomety oJ Fotir-Mani folds, Oxford University Press, 1990
3. M. Gromov and H.B. Lawson, The classification of simply connected manifolds of positive scalar curvature, Ann. of Math. 111 (1980), 423—434. {4] D. Kotschick, On irreducible 4-manifolds, Preprint, 1995
4. P. Kronheimer and T.S. Mrowka, The genus of embedded surfaces in the projective plane, Math. Yes. *letters 1 (1994), 797—808. {6] D. McDuff and D. Salamon, In Production To Symplectic Topology, to appear in Oxford University Press, 1995. {7] M. Micallef and M.Y. Wang, Metrics with nonnegative isotropic curvature, Duke Mathematics Jour- nal 72 (1993), 649-672. {8] D. Salamon, Spin geometry and Seiberg- Witten itivnñonts, in preparation. {9] C.H. Taubes, The Seiberg-Witten invariants and symplectic forms, Math. Res. letters 1 (1994), 809—822. {10} K. Uhlenbeck, Removable singularities in Yang-Mills fields, Commun. Math. Phys. 83 (1982), ll—29. {11] K. Uhlenbeck, Connections with L" bounds on curvature, Clommun. Math. Phys. 83 (1982), 31—42. [12} E. Witten, Monopoles and 4-manifolds, Preprint, hep-th/9411102, November, 1994.