Volume 15, issue 2 (2011)

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Target-local Gromov compactness

Joel W Fish

Geometry & Topology 15 (2011) 765–826

DOI: 10.2140/gt.2011.15.765

Bibliography
1 F Bourgeois, Y Eliashberg, H Hofer, K Wysocki, E Zehnder, Compactness results in symplectic field theory, Geom. Topol. 7 (2003) 799–888 MR2026549
2 H I Choi, R Schoen, The space of minimal embeddings of a surface into a three-dimensional manifold of positive Ricci curvature, Invent. Math. 81 (1985) 387–394 MR807063
3 J W Fish, Estimates for J–curves as submanifolds arXiv:0912.4445
4 J W Fish, Compactness results for pseudo-holomorphic curves, PhD thesis, New York University (2007) MR2711037
5 M Gromov, Pseudoholomorphic curves in symplectic manifolds, Invent. Math. 82 (1985) 307–347 MR809718
6 C Hummel, Gromov's compactness theorem for pseudo-holomorphic curves, Progress in Math. 151, Birkhäuser Verlag (1997) MR1451624
7 S Ivashkovich, V Shevchishin, Gromov compactness theorem for J–complex curves with boundary, Internat. Math. Res. Notices (2000) 1167–1206 MR1807156
8 S Kobayashi, K Nomizu, Foundations of differential geometry. Vol. II, Wiley Classics Library, Wiley-Interscience (1996) MR1393941 Reprint of the 1969 original
9 M P Muller, Gromov's Schwarz lemma as an estimate of the gradient for holomorphic curves, from: "Holomorphic curves in symplectic geometry" (editors M Audin, J Lafontaine), Progr. Math. 117, Birkhäuser (1994) 217–231 MR1274931
10 M Seppälä, T Sorvali, Geometry of Riemann surfaces and Teichmüller spaces, North-Holland Math. Studies 169, North-Holland (1992) MR1202043
11 A J Tromba, Teichmüller theory in Riemannian geometry, Lectures in Math. ETH Zürich, Birkhäuser Verlag (1992) 220 MR1164870 Lecture notes prepared by J Denzler