|
Geometry and Topology 12 (2008)
103–176
|
| 1 |
J F Adams,
Lectures on Lie groups, W. A. Benjamin, New
York-Amsterdam (1969) MR0252560 |
| 2 |
M Artin, B
Mazur, Etale homotopy, Lecture Notes in Mathematics
100, Springer (1986) MR883959
Reprint of the 1969 original |
| 3 |
A A
Beĭlinson, J Bernstein, P Deligne,
Faisceaux pervers, from: "Analysis and topology on
singular spaces, I (Luminy, 1981)", Astérisque 100, Soc.
Math. France (1982) 5–171 MR751966 |
| 4 |
A K Bousfield,
The
localization of spaces with respect to homology,
Topology 14 (1975) 133–150 MR0380779 |
| 5 |
A K Bousfield,
On
the telescopic homotopy theory of spaces, Trans. Amer.
Math. Soc. 353 (2001) 2391–2426 MR1814075 |
| 6 |
G Carlsson,
Structured stable homotopy theory and the descent problem
for the algebraic K–theory of fields (2003)
\hrefhttp://math.stanford.edu/ gunnar/PDFpage.html \tt
http://math.stanford.edu/\char'176gunnar/PDFpage.html |
| 7 |
R L Cohen,
J D S Jones, G B Segal, Floer's
infinite-dimensional Morse theory and homotopy theory,
from: "The Floer memorial volume", Progr. Math. 133,
Birkhäuser (1995) 297–325 MR1362832 |
| 8 |
D G Davis,
Iterated homotopy fixed points for the Lubin–Tate
spectrum arXiv:math.AT/0610907 |
| 9 |
D G Davis, The
Lubin–Tate spectrum and its homotopy fixed point
spectra, PhD thesis, Northwestern University (2003) |
| 10 |
D G Davis, The
E2–term of the descent spectral sequence for
continuous G–spectra, New York J. Math. 12 (2006)
183–191 MR2242532 |
| 11 |
D G Davis,
Homotopy fixed
points for L K(n)(En∧ X) using the continuous
action, J. Pure Appl. Algebra 206 (2006) 322–354
MR2235364 |
| 12 |
E S Devinatz,
Small ring
spectra, J. Pure Appl. Algebra 81 (1992) 11–16
MR1173820 |
| 13 |
E S Devinatz,
A
Lyndon–Hochschild–Serre spectral sequence for
certain homotopy fixed point spectra, Trans. Amer.
Math. Soc. 357 (2005) 129–150 MR2098089 |
| 14 |
E S Devinatz,
M J Hopkins, Homotopy
fixed point spectra for closed subgroups of the Morava
stabilizer groups, Topology 43 (2004) 1–47
MR2030586 |
| 15 |
W G Dwyer,
Homology
decompositions for classifying spaces of finite groups,
Topology 36 (1997) 783–804 MR1432421 |
| 16 |
W G Dwyer,
E M Friedlander, Algebraic and etale
K–theory, Trans. Amer. Math. Soc. 292 (1985)
247–280 MR805962 |
| 17 |
H Fausk, Artin and
Brauer induction for compact Lie groups arXiv:math.AT/0609641 |
| 18 |
H Fausk,
Atiyah–Segal completion for profinite groups in
preparation |
| 19 |
H Fausk,
T–model structures on chain complexes of
presheaves arXiv:math.AG/0612414 |
| 20 |
H Fausk, D C
Isaksen, Model structures on pro-categories,
Homology, Homotopy Appl. 9 (2007) 367–398 MR2299804 |
| 21 |
H Fausk, D C
Isaksen, t–model structures, Homology,
Homotopy Appl. 9 (2007) 399–438 MR2299805 |
| 22 |
J P C
Greenlees, Equivariant
connective K–theory for compact Lie groups, J.
Pure Appl. Algebra 187 (2004) 129–152 MR2027899 |
| 23 |
J P C
Greenlees, J P May, Generalized Tate
cohomology, Mem. Amer. Math. Soc. 113 (1995) MR1230773 |
| 24 |
P S Hirschhorn,
Model categories and their localizations, Mathematical
Surveys and Monographs 99, American Mathematical Society (2003)
MR1944041 |
| 25 |
K H Hofmann,
S A Morris, Projective limits
of finite-dimensional Lie groups, Proc. London Math.
Soc. (3) 87 (2003) 647–676 MR2005878 |
| 26 |
M Hovey, Model
categories, Mathematical Surveys and Monographs 63,
American Mathematical Society (1999) MR1650134 |
| 27 |
M Hovey, J H
Palmieri, N P Strickland, Axiomatic stable
homotopy theory, Mem. Amer. Math. Soc. 128 (1997) MR1388895 |
| 28 |
S Illman, The equivariant
triangulation theorem for actions of compact Lie
groups, Math. Ann. 262 (1983) 487–501 MR696520 |
| 29 |
D C Isaksen,
A
model structure on the category of pro-simplicial sets,
Trans. Amer. Math. Soc. 353 (2001) 2805–2841 MR1828474 |
| 30 |
D C Isaksen,
Strict model structures for pro-categories, from:
"Categorical decomposition techniques in algebraic topology
(Isle of Skye, 2001)", Progr. Math. 215, Birkhäuser (2004)
179–198 MR2039766 |
| 31 |
U Jannsen, Continuous étale
cohomology, Math. Ann. 280 (1988) 207–245
MR929536 |
| 32 |
L G Lewis Jr.,
Change of universe functors in equivariant stable homotopy
theory, Fund. Math. 148 (1995) 117–158 MR1360142 |
| 33 |
L G Lewis Jr.,
J P May, M Steinberger, J E
McClure, Equivariant stable homotopy theory, Lecture
Notes in Mathematics 1213, Springer (1986) MR866482 |
| 34 |
S Mac Lane,
Categories for the working mathematician, Graduate Texts
in Mathematics 5, Springer (1998) MR1712872 |
| 35 |
M A Mandell,
J P May, Equivariant orthogonal spectra and
S–modules, Mem. Amer. Math. Soc. 159 (2002) MR1922205 |
| 36 |
M A Mandell,
J P May, S Schwede, B Shipley,
Model
categories of diagram spectra, Proc. London Math. Soc.
(3) 82 (2001) 441–512 MR1806878 |
| 37 |
J P May,
Equivariant homotopy and cohomology theory, CBMS
Regional Conference Series in Mathematics 91, Published for the
Conference Board of the Mathematical Sciences, Washington, DC
(1996) MR1413302 |
| 38 |
O Renaudin,
Spectres en diagramme dans les catégories
modèles, Bull. Belg. Math. Soc. Simon Stevin 13
(2006) 1–30 MR2245974 |
| 39 |
S Schwede, B E
Shipley, Algebras and
modules in monoidal model categories, Proc. London
Math. Soc. (3) 80 (2000) 491–511 MR1734325 |
| 40 |
T tom Dieck,
Transformation groups, de Gruyter Studies in Mathematics
8, Walter de Gruyter & Co. (1987) MR889050 |