| 1 |
M Basterra,
M A Mandell, Homology and
cohomology of E∞ ring spectra, Math.
Z. 249 (2005) 903–944 MR2126222 |
| 2 |
C Berger, I
Moerdijk, Axiomatic
homotopy theory for operads, Comment. Math. Helv. 78
(2003) 805–831 MR2016697 |
| 3 |
W Chachólski,
J Scherer, Homotopy theory of diagrams, Mem.
Amer. Math. Soc. 155 (2002) MR1879153 |
| 4 |
W G Dwyer, J
Spaliński, Homotopy theories and model
categories, from: "Handbook of algebraic topology" (editor
I M James), North-Holland (1995) 73–126 MR1361887 |
| 5 |
A D Elmendorf,
I Kriz, M A Mandell, J P May,
Rings, modules, and algebras in stable homotopy theory,
Math. Surveys and Monogr. 47, Amer. Math. Soc. (1997) MR1417719
With an appendix by M Cole |
| 6 |
A D Elmendorf,
M A Mandell, Rings, modules,
and algebras in infinite loop space theory, Adv. Math.
205 (2006) 163–228 MR2254311 |
| 7 |
B Fresse, Lie theory of formal
groups over an operad, J. Algebra 202 (1998)
455–511 MR1617616 |
| 8 |
B Fresse, Koszul
duality of operads and homology of partition posets, from:
"Homotopy theory: relations with algebraic geometry, group
cohomology, and algebraic K–theory" (editors P G
Goerss, S Priddy), Contemp. Math. 346, Amer. Math. Soc. (2004)
115–215 MR2066499 |
| 9 |
B Fresse, Modules
over operads and functors, Lecture Notes in Math. 1967,
Springer (2009) MR2494775 |
| 10 |
E Getzler,
J D S Jones, Operads, homotopy algebra and
iterated integrals for double loop spaces arXiv:hep-th/9403055v1 |
| 11 |
V Ginzburg, M
Kapranov, Koszul
duality for operads, Duke Math. J. 76 (1994)
203–272 MR1301191 |
| 12 |
P G Goerss,
M J Hopkins, André–Quillen
(co)-homology for simplicial algebras over simplicial
operads, from: "Une dégustation topologique
[Topological morsels]: homotopy theory in the Swiss Alps
(Arolla, 1999)" (editors D Arlettaz, K Hess), Contemp. Math.
265, Amer. Math. Soc. (2000) 41–85 MR1803952 |
| 13 |
P G Goerss,
M J Hopkins, Moduli spaces of commutative ring
spectra, from: "Structured ring spectra" (editors A Baker,
B Richter), London Math. Soc. Lecture Note Ser. 315, Cambridge
Univ. Press (2004) 151–200 MR2125040 |
| 14 |
P G Goerss,
M J Hopkins, Moduli problems for structured
ring spectra (2005) |
| 15 |
P G Goerss,
J F Jardine, Simplicial homotopy theory,
Progress in Math. 174, Birkhäuser Verlag (1999) MR1711612 |
| 16 |
J E Harper,
Homotopy theory of modules over operads and non-Σ
operads in monoidal model categories arXiv:0801.0191 |
| 17 |
V Hinich, Homological
algebra of homotopy algebras, Comm. Algebra 25 (1997)
3291–3323 MR1465117 |
| 18 |
V Hinich, V
Schechtman, Homotopy Lie algebras, from: "I
M Gel″fand Seminar" (editors S Gel″fand, S
Gindikin), Adv. Soviet Math. 16, Amer. Math. Soc. (1993)
1–28 MR1237833 |
| 19 |
P S Hirschhorn,
Model categories and their localizations, Math. Surveys
and Monogr. 99, Amer. Math. Soc. (2003) MR1944041 |
| 20 |
M Hovey, Model
categories, Math. Surveys and Monogr. 63, Amer. Math. Soc.
(1999) MR1650134 |
| 21 |
M Hovey, B
Shipley, J Smith, Symmetric
spectra, J. Amer. Math. Soc. 13 (2000) 149–208
MR1695653 |
| 22 |
M Kapranov, Y
Manin,
Modules and Morita theorem for operads, Amer. J. Math.
123 (2001) 811–838 MR1854112 |
| 23 |
G M Kelly, On
the operads of J P May, Repr. Theory Appl. Categ.
(2005) 1–13 MR2177746 |
| 24 |
I K\vríž,
J P May, Operads, algebras, modules and
motives, Astérisque (1995) MR1361938 |
| 25 |
L G Lewis Jr.,
M A Mandell, Modules in
monoidal model categories, J. Pure Appl. Algebra 210
(2007) 395–421 MR2320005 |
| 26 |
S Mac Lane,
Categories for the working mathematician, Graduate Texts
in Math. 5, Springer (1998) MR1712872 |
| 27 |
M A Mandell,
E∞
algebras and p–adic homotopy theory, Topology 40
(2001) 43–94 MR1791268 |
| 28 |
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 |
| 29 |
M Markl, S
Shnider, J Stasheff, Operads in algebra, topology
and physics, Math. Surveys and Monogr. 96, Amer. Math. Soc.
(2002) MR1898414 |
| 30 |
J P May, The
geometry of iterated loop spaces, Lectures Notes in Math.
271, Springer (1972) MR0420610 |
| 31 |
J E McClure,
J H Smith, A solution of Deligne's Hochschild
cohomology conjecture, from: "Recent progress in homotopy
theory (Baltimore, MD, 2000)" (editors D M Davis, J
Morava, G Nishida, W S Wilson, N Yagita), Contemp. Math.
293, Amer. Math. Soc. (2002) 153–193 MR1890736 |
| 32 |
J E McClure,
J H Smith, Operads and cosimplicial objects: an
introduction, from: "Axiomatic, enriched and motivic
homotopy theory" (editor J P C Greenless), NATO Sci.
Ser. II Math. Phys. Chem. 131, Kluwer Acad. Publ. (2004)
133–171 MR2061854 |
| 33 |
D G Quillen,
Homotopical algebra, Lecture Notes in Math. 43, Springer
(1967) MR0223432 |
| 34 |
D G Quillen,
Rational
homotopy theory, Ann. of Math. (2) 90 (1969)
205–295 MR0258031 |
| 35 |
C Rezk, Spaces of algebra structures
and cohomology of operads, PhD thesis, Massachusetts
Institute of Technology (1996) |
| 36 |
S Schwede, S–modules and
symmetric spectra, Math. Ann. 319 (2001) 517–532
MR1819881 |
| 37 |
S Schwede, An untitled book
project about symmetric spectra (2007) |
| 38 |
S Schwede, B
Shipley, Algebras and
modules in monoidal model categories, Proc. London
Math. Soc. (3) 80 (2000) 491–511 MR1734325 |
| 39 |
B Shipley, A
convenient model category for commutative ring spectra,
from: "Homotopy theory: relations with algebraic geometry,
group cohomology, and algebraic K–theory" (editors
P G Goerss, S Priddy), Contemp. Math. 346, Amer. Math.
Soc. (2004) 473–483 MR2066511 |
| 40 |
V A Smirnov,
Homotopy theory of coalgebras, Izv. Akad. Nauk SSSR Ser.
Mat. 49 (1985) 1302–1321, 1343 MR816858 |
| 41 |
M Spitzweck,
Operads, algebras and modules in general model
categories arXiv:math/0101102v1 |