Abelian branched covers of rational surfaces, II

References

[1] A. Akhmedov, M. C. Hughes, B. D. Park, Geography of simply connected nonspin symplectic 4-manifolds with positive signature. Pacific J. Math. 261 (2013), 257–282. MR3037567 Zbl 1270.57067Search in Google Scholar

[2] A. Akhmedov, B. D. Park, Geography of simply connected nonspin symplectic 4-manifolds with positive signature. II. Canad. Math. Bull. 64 (2021), 418–428. MR4273209 Zbl 1470.57041Search in Google Scholar

[3] R. C. Baker, G. Harman, J. Pintz, The difference between consecutive primes. II. Proc. London Math. Soc. (3) 83 (2001), 532–562. MR1851081 Zbl 1016.11037Search in Google Scholar

[4] W. P. Barth, K. Hulek, C. A. M. Peters, A. Van de Ven, Compact complex surfaces. Springer 2004. MR2030225 Zbl 1036.14016Search in Google Scholar

[5] T. Bauer, S. Di Rocco, B. Harbourne, J. Huizenga, A. Lundman, P. Pokora, T. Szemberg, Bounded negativity and arrangements of lines. Int. Math. Res. Not. IMRN no. 19 (2015), 9456–9471. MR3431599 Zbl 1330.14007Search in Google Scholar

[6] M. Dumnicki, L. u. Farnik, K. Hanumanthu, G. Malara, T. Szemberg, J. Szpond, H. Tutaj-Gasińska, Negative curves on special rational surfaces. In: Analytic and algebraic geometry. 3, 67–78, Wydawn. Uniw. Łódzkiego, Łódź 2019. MR4481053 Zbl 1510.14004Search in Google Scholar

[7] R. Fintushel, R. J. Stern, Knots, links, and 4-manifolds. Invent. Math. 134 (1998), 363–400. MR1650308 Zbl 0914.57015Search in Google Scholar

[8] R. E. Gompf, A new construction of symplectic manifolds. Ann. of Math. (2) 142 (1995), 527–595. MR1356781 Zbl 0849.53027Search in Google Scholar

[9] R. E. Gompf, A. I. Stipsicz, 4-manifolds and Kirby calculus, volume 20 of Graduate Studies in Mathematics. Amer. Math. Soc. 1999. MR1707327 Zbl 0933.57020Search in Google Scholar

[10] M. J. D. Hamilton, D. Kotschick, Minimality and irreducibility of symplectic four-manifolds. Int. Math. Res. Not. (2006), Art. ID 35032, 13 pages. MR2211144 Zbl 1101.53052Search in Google Scholar

[11] R. Harris, A. Joshi, B. D. Park, M. Poddar, Abelian branched covers of rational surfaces. Adv. Geom. 23 (2023), 401–411. MR4626312 Zbl 1520.14025Search in Google Scholar

[12] E. Hironaka, Abelian coverings of the complex projective plane branched along configurations of real lines. Mem. Amer. Math. Soc. 105 (1993), vi+85. MR1164128 Zbl 0788.14054Search in Google Scholar

[13] D. Kotschick, The Seiberg–Witten invariants of symplectic four-manifolds (after C. H. Taubes). Number 241, Exp. No. 812, 4, 195–220, 1997. MR1472540 Zbl 0882.57026Search in Google Scholar

[14] V. S. Kulikov, Old examples and a new example of surfaces of general type with p_g = 0. Izv. Ross. Akad. Nauk Ser. Mat. 68 (2004), 123–170. MR2104852 Zbl 1073.14055Search in Google Scholar

[15] J. D. McCarthy, J. G. Wolfson, Symplectic normal connect sum. Topology 33 (1994), 729–764. MR1293308 Zbl 0812.53033Search in Google Scholar

[16] M. V. Nori, Zariski’s conjecture and related problems. Ann. Sci. École Norm. Sup. (4) 16 (1983), 305–344. MR732347 Zbl 0527.14016Search in Google Scholar

[17] J. Park, Exotic smooth structures on 4-manifolds. II. Topology Appl. 132 (2003), 195–202. MR1991809 Zbl 1028.57032Search in Google Scholar

[18] M. Popa, Notes for 483-3: Kodaira dimension of algebraic varieties. https://people.math.harvard.edu/∼mpopa/483-3/notes.pdf.Search in Google Scholar

[19] K. Ueno, Classification theory of algebraic varieties and compact complex spaces. Springer 1975. MR506253 Zbl 0299.14007Search in Google Scholar

[20] M. Usher, Minimality and symplectic sums. Int. Math. Res. Not. (2006), Art. ID 49857, 17 pages. MR2250015 Zbl 1110.57017Search in Google Scholar