|
Algebraic & Geometric Topology 5
(2005) 563–576
|
| 1 |
J S Birman,
R F Williams, Knotted periodic orbits in
dynamical system II: Knot holders for fibered knots, from:
"Low-dimensional topology (San Francisco, Calif., 1981)",
Contemp. Math. 20, Amer. Math. Soc. (1983) 1–60 MR718132 |
| 2 |
G Burde, H
Zieschang, Knots, de Gruyter Studies in Mathematics
5, Walter de Gruyter & Co. (2003) MR1959408 |
| 3 |
P R Cromwell,
Positive braids
are visually prime, Proc. London Math. Soc. (3) 67
(1993) 384–424 MR1226607 |
| 4 |
J Franks, R F
Williams, Entropy and knots,
Trans. Amer. Math. Soc. 291 (1985) 241–253 MR797057 |
| 5 |
R W Ghrist,
Branched
two-manifolds supporting all links, Topology 36 (1997)
423–448 MR1415597 |
| 6 |
R W Ghrist,
P J Holmes, M C Sullivan, Knots and
links in three-dimensional flows, Lecture Notes in
Mathematics 1654, Springer (1997) MR1480169 |
| 7 |
M Ozawa, Closed
incompressible surfaces in the complements of positive
knots, Comment. Math. Helv. 77 (2002) 235–243
MR1915040 |
| 8 |
M C Sullivan,
Composite
knots in the figure-8 knot complement can have any number of
prime factors, Topology Appl. 55 (1994) 261–272
MR1259509 |
| 9 |
M C Sullivan,
The
prime decomposition of knotted periodic orbits in dynamical
systems, J. Knot Theory Ramifications 3 (1994)
83–120 MR1265454 |
| 10 |
M C Sullivan,
Factoring positive braids via branched manifolds,
Topology Proc. 30 (2006) 403–416 MR2281963
Spring Topology and Dynamical Systems Conference |
| 11 |
R F Williams,
Lorenz knots are prime, Ergodic Theory Dynam. Systems 4
(1984) 147–163 MR758900 |
