#### Volume 13, issue 3 (2009)

 1 C Abbas, K Cieliebak, H Hofer, The Weinstein conjecture for planar contact structures in dimension three, Comment. Math. Helv. 80 (2005) 771 MR2182700 2 S K Donaldson, Floer homology groups in Yang–Mills theory, Cambridge Tracts in Mathematics 147, Cambridge University Press (2002) MR1883043 3 Y Eliashberg, Contact $3$–manifolds twenty years since J Martinet's work, Ann. Inst. Fourier (Grenoble) 42 (1992) 165 MR1162559 4 H Hofer, Pseudoholomorphic curves in symplectizations with applications to the Weinstein conjecture in dimension three, Invent. Math. 114 (1993) 515 MR1244912 5 T Kato, Perturbation theory for linear operators, Die Grundlehren der mathematischen Wissenschaften, Band 132, Springer New York, New York (1966) MR0203473 6 P B Kronheimer, T S Mrowka, Monopoles and contact structures, Invent. Math. 130 (1997) 209 MR1474156 7 P B Kronheimer, T S Mrowka, Monopoles and three-manifolds, New Mathematical Monographs 10, Cambridge University Press (2007) MR2388043 8 G Meng, C H Taubes, $SW$ and Milnor torsion, Math. Res. Lett. 3 (1996) 661 MR1418579 9 T Mrowka, Y Rollin, Legendrian knots and monopoles, Algebr. Geom. Topol. 6 (2006) 1 MR2199446 10 C H Taubes, $SW \Rightarrow Gr$: From Seiberg–Witten equations to pseudo-holomorphic curves in Seiberg Witten and Gromov invariants for symplectic 4–manifolds, International Press, Somerville MA (2005) 11 C H Taubes, Asymptotic spectral flow for Dirac operators, Comm. Anal. Geom. 15 (2007) 569 MR2379805 12 C H Taubes, The Seiberg-Witten equations and the Weinstein conjecture, Geom. Topol. 11 (2007) 2117 MR2350473