|
Geometry and Topology 12 (2008)
299–350
|
| 1 |
D Cooper, D D
Long, Virtually Haken Dehn-filling, J. Differential
Geom. 52 (1999) 173–187 MR1743462 |
| 2 |
D Gabai, Foliations
and the topology of 3–manifolds, J. Differential
Geom. 18 (1983) 445–503 MR723813 |
| 3 |
D Gabai, The
Murasugi sum is a natural geometric operation, from:
"Low-dimensional topology (San Francisco, CA, 1981)", Contemp.
Math. 20, Amer. Math. Soc. (1983) 131–143 MR718138 |
| 4 |
D Gabai, Foliations
and the topology of 3–manifolds III, J. Differential
Geom. 26 (1987) 479–536 MR910018 |
| 5 |
D Gabai, Problems
in foliations and laminations, from: "Geometric topology
(Athens, GA, 1993)", AMS/IP Stud. Adv. Math. 2, Amer. Math.
Soc. (1997) 1–33 MR1470750 |
| 6 |
P Ghiggini, Knot
Floer homology detects genus-one fibred knots arXiv:math.GT/0603445 |
| 7 |
A Juhász,
Holomorphic discs
and sutured manifolds, Algebr. Geom. Topol. 6 (2006)
1429–1457 MR2253454 |
| 8 |
R Lipshitz,
A
cylindrical reformulation of Heegaard Floer homology,
Geom. Topol. 10 (2006) 955–1097 MR2240908 |
| 9 |
Y Ni, Knot Floer
homology detects fibred knots arXiv:math.GT/0607156 |
| 10 |
Y Ni, Sutured Heegaard
diagrams for knots, Algebr. Geom. Topol. 6 (2006)
513–537 MR2220687 |
| 11 |
P Ozsváth, Z
Szabó, Holomorphic disks, link invariants, and the
multi-variable Alexander polynomial arXiv:math.GT/0512286 |
| 12 |
P Ozsváth, Z
Szabó, Link Floer homology and the Thurston
norm arXiv:math.GT/0601618 |
| 13 |
P Ozsváth, Z
Szabó, Holomorphic disks and
genus bounds, Geom. Topol. 8 (2004) 311–334
MR2023281 |
| 14 |
P Ozsváth, Z
Szabó, Holomorphic
disks and three-manifold invariants: properties and
applications, Ann. of Math. (2) 159 (2004)
1159–1245 MR2113020 |
| 15 |
P Ozsváth, Z
Szabó, Holomorphic
disks and topological invariants for closed
three-manifolds, Ann. of Math. (2) 159 (2004)
1027–1158 MR2113019 |
| 16 |
S. Sarkar,
J. Wang, An algorithm for computing some
Heegaard Floer homologies arXiv:math.GT/0607777 |
| 17 |
M Scharlemann,
Sutured manifolds and generalized Thurston norms, J.
Differential Geom. 29 (1989) 557–614 MR992331 |