|
Geometry & Topology Monographs 18
(2012) 161–190
|
| 1 |
S Akbulut, C
Karakurt, Every 4–manifold is BLF, J.
Gökova Geom. Topol. GGT 2 (2008) 83–106 MR2466002 |
| 2 |
D Auroux, S K
Donaldson, L Katzarkov, Singular Lefschetz
pencils, Geom. Topol. 9 (2005) 1043–1114 MR2140998 |
| 3 |
R I Baykur,
Existence of
broken Lefschetz fibrations, Int. Math. Res. Not. IMRN
(2008) 15 MR2439543 |
| 4 |
S Eilenberg,
Cohomology and
continuous mappings, Ann. of Math. 41 (1940)
231–251 MR0001351 |
| 5 |
S Eilenberg, S Mac
Lane, On the
groups H(Π,n). II. Methods of computation, Ann. of
Math. 60 (1954) 49–139 MR0065162 |
| 6 |
M Freedman, R
Kirby, A geometric proof of Rochlin's theorem, from:
"Algebraic and geometric topology, Part 2", Proc. Sympos. Pure
Math. 32, Amer. Math. Soc. (1978) 85–97 MR520525 |
| 7 |
D T Gay, R
Kirby, Constructing
Lefschetz-type fibrations on four-manifolds, Geom.
Topol. 11 (2007) 2075–2115 MR2350472 |
| 8 |
D T Gay,
R C Kirby, Fiber-connected,
indefinite Morse 2–functions on connected
n–manifolds, Proc. Natl. Acad. Sci. USA 108
(2011) 8122–8125 MR2806648 |
| 9 |
D T Gay,
R C Kirby, Reconstructing 4–manifolds from
Morse 2–functions, from: "Proceedings of the
FreedmanFest" (editors V Krushkal, R Kirby, S Wang), Geom.
Topol. Monogr. 18 (2012) 103–114 |
| 10 |
D T Gay,
R C Kirby, Indefinite Morse 2–functions;
broken fibrations and generalizations arXiv:1102.2169 |
| 11 |
R C Kirby, The
topology of 4–manifolds, Lecture Notes in Mathematics
1374, Springer (1989) MR1001966 |
| 12 |
L L Larmore, E
Thomas, Group extensions and principal fibrations,
Math. Scand. 30 (1972) 227–248 MR0328935 |
| 13 |
Y Lekili, Wrinkled fibrations
on near-symplectic manifolds, Geom. Topol. 13 (2009)
277–318 MR2469519
Appendix B by R I Baykur |
| 14 |
J Milnor, Construction of universal
bundles. II, Ann. of Math. 63 (1956) 430–436
MR0077932 |
| 15 |
L Pontrjagin, A
classification of continuous transformations of a complex into
a sphere, Dokl. Akad. Nauk SSSR 19 (1938)
361–363 |
| 16 |
E H Spanier,
Algebraic topology, McGraw-Hill Book Co. (1966) MR0210112 |
| 17 |
N E Steenrod,
Products of
cocycles and extensions of mappings, Ann. of Math. 48
(1947) 290–320 MR0022071 |
| 18 |
N E Steenrod,
A
convenient category of topological spaces, Michigan
Math. J. 14 (1967) 133–152 MR0210075 |
| 19 |
L R Taylor,
The principal fibration sequence and the second cohomotopy
set, from: "Proceedings of the FreedmanFest" (editors V
Krushkal, R Kirby, S Wang), Geom. Topol. Monogr. 18 (2012)
235–251 |
| 20 |
R Thom, Quelques
propriétés globales des variétés
différentiables, Comment. Math. Helv. 28 (1954)
17–86 MR0061823 |
| 21 |
R M Vogt,
Convenient
categories of topological spaces for homotopy theory,
Arch. Math. (Basel) 22 (1971) 545–555 MR0300277 |
| 22 |
J D Williams,
The
h–principle for broken Lefschetz fibrations,
Geom. Topol. 14 (2010) 1015–1061 MR2629899 |
| 23 |
J D Williams,
Uniqueness of surface diagrams of smooth
4–manifolds arXiv:1103.6263 |
