|
|
Recent Issues |
Volume 24, 9 issues
Volume 24
Issue 9, 4731–5219
Issue 8, 4139–4730
Issue 7, 3571–4137
Issue 6, 2971–3570
Issue 5, 2389–2970
Issue 4, 1809–2387
Issue 3, 1225–1808
Issue 2, 595–1223
Issue 1, 1–594
Volume 23, 9 issues
Volume 23
Issue 9, 3909–4400
Issue 8, 3417–3908
Issue 7, 2925–3415
Issue 6, 2415–2924
Issue 5, 1935–2414
Issue 4, 1463–1934
Issue 3, 963–1462
Issue 2, 509–962
Issue 1, 1–508
Volume 22, 8 issues
Volume 22
Issue 8, 3533–4008
Issue 7, 3059–3532
Issue 6, 2533–3057
Issue 5, 2007–2532
Issue 4, 1497–2006
Issue 3, 991–1495
Issue 2, 473–990
Issue 1, 1–472
Volume 21, 7 issues
Volume 21
Issue 7, 3221–3734
Issue 6, 2677–3220
Issue 5, 2141–2676
Issue 4, 1595–2140
Issue 3, 1075–1593
Issue 2, 543–1074
Issue 1, 1–541
Volume 20, 7 issues
Volume 20
Issue 7, 3219–3760
Issue 6, 2687–3218
Issue 5, 2145–2685
Issue 4, 1601–2143
Issue 3, 1073–1600
Issue 2, 531–1072
Issue 1, 1–529
Volume 19, 7 issues
Volume 19
Issue 7, 3217–3753
Issue 6, 2677–3215
Issue 5, 2151–2676
Issue 4, 1619–2150
Issue 3, 1079–1618
Issue 2, 533–1078
Issue 1, 1–532
Volume 18, 7 issues
Volume 18
Issue 7, 3749–4373
Issue 6, 3133–3747
Issue 5, 2509–3131
Issue 4, 1883–2507
Issue 3, 1259–1881
Issue 2, 635–1258
Issue 1, 1–633
Volume 17, 6 issues
Volume 17
Issue 6, 3213–3852
Issue 5, 2565–3212
Issue 4, 1917–2564
Issue 3, 1283–1916
Issue 2, 645–1281
Issue 1, 1–643
Volume 16, 6 issues
Volume 16
Issue 6, 3073–3719
Issue 5, 2459–3071
Issue 4, 1827–2458
Issue 3, 1253–1825
Issue 2, 621–1251
Issue 1, 1–620
Volume 15, 6 issues
Volume 15
Issue 6, 3107–3729
Issue 5, 2479–3106
Issue 4, 1863–2477
Issue 3, 1239–1862
Issue 2, 623–1238
Issue 1, 1–622
Volume 14, 6 issues
Volume 14
Issue 6, 3141–3763
Issue 5, 2511–3139
Issue 4, 1881–2509
Issue 3, 1249–1879
Issue 2, 627–1247
Issue 1, 1–625
Volume 13, 6 issues
Volume 13
Issue 6, 3099–3731
Issue 5, 2471–3097
Issue 4, 1857–2469
Issue 3, 1243–1856
Issue 2, 625–1241
Issue 1, 1–624
Volume 12, 4 issues
Volume 12
Issue 4, 1901–2517
Issue 3, 1265–1899
Issue 2, 643–1263
Issue 1, 1–641
Volume 11, 5 issues
Volume 11
Issue 5, 2477–3084
Issue 4, 1861–2475
Issue 3, 1243–1860
Issue 2, 625–1242
Issue 1, 1–624
Volume 10, 4 issues
Volume 10
Issue 4, 1865–2468
Issue 3, 1245–1863
Issue 2, 627–1244
Issue 1, 1–625
Volume 9, 4 issues
Volume 9
Issue 4, 1885–2502
Issue 3, 1255–1883
Issue 2, 625–1254
Issue 1, 1–624
Volume 8, 4 issues
Volume 8
Issue 4, 1855–2414
Issue 3, 1223–1853
Issue 2, 615–1222
Issue 1, 1–613
Volume 7, 4 issues
Volume 7
Issue 4, 1633–2270
Issue 3, 1135–1632
Issue 2, 529–1134
Issue 1, 1–528
Volume 6, 5 issues
Volume 6
Issue 5, 2031–2518
Issue 4, 1519–2029
Issue 3, 1025–1517
Issue 2, 513–1024
Issue 1, 1–512
Volume 5, 4 issues
Volume 5
Issue 4, 1291–1732
Issue 3, 865–1290
Issue 2, 443–864
Issue 1, 1–442
Volume 4, 2 issues
Volume 4
Issue 2, 647–1272
Issue 1, 1–645
Volume 3, 2 issues
Volume 3
Issue 2, 623–1292
Issue 1, 1–622
Volume 2, 2 issues
Volume 2
Issue 2, 591–1204
Issue 1, 1–590
Volume 1, 2 issues
Volume 1
Issue 2, 627–790
Issue 1, 1–625
|
|
|
|
|
1 |
J R Burke,
Infection
by string links and new structure in the knot concordance
group, Algebr. Geom. Topol. 14 (2014) 1577 MR3212578 |
2 |
J C Cha,
Amenable
L2–theoretic methods and knot
concordance, Int. Math. Res. Not. 2014 (2014) 4768
MR3257550 |
3 |
J C Cha,
Symmetric
Whitney tower cobordism for bordered 3–manifolds and links, Trans. Amer.
Math. Soc. 366 (2014) 3241 MR3180746 |
4 |
J C Cha,
A topological
approach to Cheeger–Gromov universal bounds for von Neumann
ρ–invariants, Comm. Pure
Appl. Math. 69 (2016) 1154 MR3493628 |
5 |
J C Cha, T
Kim, Covering link
calculus and iterated Bing doubles, Geom. Topol. 12
(2008) 2173 MR2431018 |
6 |
J C Cha, T
Kim, Unknotted gropes, Whitney
towers, and doubly slicing knots, Trans. Amer. Math.
Soc. 371 (2019) 2383 MR3896084 |
7 |
J C Cha,
K E Orr, L2–signatures, homology localization, and
amenable groups, Comm. Pure Appl. Math. 65 (2012) 790
MR2903800 |
8 |
S Chang, S
Weinberger, On invariants of
Hirzebruch and Cheeger–Gromov, Geom. Topol. 7 (2003)
311 MR1988288 |
9 |
J Cheeger, M
Gromov, Bounds on the von
Neumann dimension of L2–cohomology and the Gauss–Bonnet theorem
for open manifolds, J. Differential Geom. 21 (1985) 1
MR806699 |
10 |
T D Cochran,
Noncommutative knot
theory, Algebr. Geom. Topol. 4 (2004) 347 MR2077670 |
11 |
T D Cochran, S
Harvey, C Leidy, Knot concordance and
higher-order Blanchfield duality, Geom. Topol. 13
(2009) 1419 MR2496049 |
12 |
T D Cochran, S
Harvey, C Leidy, 2–Torsion in the n–solvable filtration of the knot concordance
group, Proc. Lond. Math. Soc. 102 (2011) 257 MR2769115 |
13 |
T D Cochran, S
Harvey, C Leidy, Primary
decomposition and the fractal nature of knot
concordance, Math. Ann. 351 (2011) 443 MR2836668 |
14 |
T D Cochran, T
Kim, Higher-order
Alexander invariants and filtrations of the knot concordance
group, Trans. Amer. Math. Soc. 360 (2008) 1407 MR2357701 |
15 |
T D Cochran,
K E Orr, P Teichner, Knot concordance,
Whitney towers and L2–signatures, Ann. of Math. 157
(2003) 433 MR1973052 |
16 |
T D Cochran,
K E Orr, P Teichner, Structure in the
classical knot concordance group, Comment. Math. Helv.
79 (2004) 105 MR2031301 |
17 |
T D Cochran, P
Teichner, Knot
concordance and von Neumann ρ–invariants, Duke Math. J. 137 (2007)
337 MR2309149 |
18 |
C W Davis,
Linear
independence of knots arising from iterated infection without
the use of Tristram–Levine signature, Int. Math. Res.
Not. 2014 (2014) 1973 MR3190357 |
19 |
J Duval, Forme de Blanchfield et
cobordisme d’entrelacs bords, Comment. Math. Helv. 61
(1986) 617 MR870709 |
20 |
M H Freedman,
The
topology of four-dimensional manifolds, J. Differential
Geom. 17 (1982) 357 MR679066 |
21 |
M H Freedman,
F Quinn, Topology of
4–manifolds, 39, Princeton
Univ. Press (1990) MR1201584 |
22 |
M H Freedman,
P Teichner, 4–manifold topology, I : Subexponential
groups, Invent. Math. 122 (1995) 509 MR1359602 |
23 |
S Friedl, L2–eta-invariants and their approximation
by unitary eta-invariants, Math. Proc. Cambridge
Philos. Soc. 138 (2005) 327 MR2132174 |
24 |
S Friedl, P
Teichner, New topologically
slice knots, Geom. Topol. 9 (2005) 2129 MR2209368 |
25 |
S L Harvey,
Higher-order
polynomial invariants of 3–manifolds giving lower bounds for the
Thurston norm, Topology 44 (2005) 895 MR2153977 |
26 |
S L Harvey,
Homology
cobordism invariants and the Cochran–Orr–Teichner filtration of
the link concordance group, Geom. Topol. 12 (2008) 387
MR2390349 |
27 |
P D Horn,
The non-triviality
of the grope filtrations of the knot and link concordance
groups, Comment. Math. Helv. 85 (2010) 751 MR2718138 |
28 |
H J Jang,
Two-torsion in the
grope and solvable filtrations of knots, Int. J. Math.
28 (2017) MR3639041 |
29 |
S G Kim, T
Kim, Polynomial
splittings of metabelian von Neumann rho-invariants of
knots, Proc. Amer. Math. Soc. 136 (2008) 4079 MR2425750 |
30 |
S G Kim, T
Kim, Splittings of von Neumann
rho-invariants of knots, J. Lond. Math. Soc. 89 (2014)
797 MR3217650 |
31 |
T Kim, Filtration of the
classical knot concordance group and Casson–Gordon
invariants, Math. Proc. Cambridge Philos. Soc. 137
(2004) 293 MR2092061 |
32 |
T Kim, An infinite family of
non-concordant knots having the same Seifert form,
Comment. Math. Helv. 80 (2005) 147 MR2130571 |
33 |
T Kim, New obstructions to
doubly slicing knots, Topology 45 (2006) 543 MR2218756 |
34 |
T Kim, Knots having the
same Seifert form and primary decomposition of knot
concordance, J. Knot Theory Ramifications 26 (2017)
MR3735404 |
35 |
C Livingston,
Seifert
forms and concordance, Geom. Topol. 6 (2002) 403
MR1928840 |
36 |
M Ramachandran,
Von Neumann
index theorems for manifolds with boundary, J.
Differential Geom. 38 (1993) 315 MR1237487 |
37 |
B Stenström,
Rings of
quotients: an introduction to methods of ring theory,
217, Springer (1975) MR0389953 |
38 |
R Strebel, Homological
methods applied to the derived series of groups,
Comment. Math. Helv. 49 (1974) 302 MR354896 |
|