|
|
Recent Issues |
Volume 23, 7 issues
Volume 23
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 |
D Barnes,
Classifying dihedral $O(2)$–equivariant spectra arXiv:0804.3357 |
2 |
D Barnes,
Classifying rational $G$–spectra for finite $G$,
Homology, Homotopy Appl. 11 (2009) 141 MR2506130 |
3 |
H Fausk, Equivariant homotopy
theory for pro-spectra, Geom. Topol. 12 (2008) 103
MR2377247 |
4 |
J P C
Greenlees, Rational Mackey
functors for compact Lie groups I, Proc. London Math.
Soc. $(3)$ 76 (1998) 549 MR1620500 |
5 |
J P C
Greenlees, Rational O(2)-equivariant cohomology
theories, from: "Stable and unstable homotopy (Toronto, ON,
1996)", Fields Inst. Commun. 19, Amer. Math. Soc. (1998) 103
MR1622341 |
6 |
J P C
Greenlees, Rational $S^1$–equivariant stable homotopy
theory, Mem. Amer. Math. Soc. 138 (1999) MR1483831 |
7 |
J P C
Greenlees, J P May, Generalized Tate
cohomology, Mem. Amer. Math. Soc. 113 (1995) MR1230773 |
8 |
J P C
Greenlees, B Shipley, An algebraic model for
rational torus-equivariant spectra arXiv:1101.2511 |
9 |
M Hovey, Model
categories, Mathematical Surveys and Monographs 63,
American Mathematical Society (1999) MR1650134 |
10 |
M A Mandell,
J P May, Equivariant orthogonal spectra and
$S$–modules, Mem. Amer. Math. Soc. 159 (2002) MR1922205 |
11 |
S Schwede, B
Shipley, Stable model
categories are categories of modules, Topology 42
(2003) 103 MR1928647 |
12 |
B Shipley, An algebraic model
for rational $S^1$–equivariant stable homotopy theory,
Q. J. Math. 53 (2002) 87 MR1887672 |
13 |
B Shipley, $H\mathbb Z$–algebra
spectra are differential graded algebras, Amer. J.
Math. 129 (2007) 351 MR2306038 |
|