| 1 |
J F Adams,
Stable homotopy and generalised homology, Chicago
Lectures in Mathematics, University of Chicago Press (1995)
MR1324104 |
| 2 |
M Ando, J
Morava, H Sadofsky, Completions of
Z⁄(p)–Tate cohomology of periodic
spectra, Geom. Topol. 2 (1998) 145–174 MR1638030 |
| 3 |
A Baker, B
Richter, Quasisymmetric functions from a topological
point of view, arXiv:math.AT/0605743 |
| 4 |
P Balmer, The
spectrum of prime ideals in tensor triangulated categories
arXiv:math.CT/0409360 |
| 5 |
M Bökstedt, A
Neeman, Homotopy limits in triangulated categories,
Compositio Math. 86 (1993) 209–234 MR1214458 |
| 6 |
P Cartier,
Fonctions polylogarithmes, nombres polyzêtas et groupes
pro-unipotents, Astérisque (2002) 137–173
MR1975178 |
| 7 |
J D Christensen,
M Hovey,
Phantom maps and chromatic phantom maps, Amer. J. Math.
122 (2000) 275–293 MR1749049 |
| 8 |
A Connes, D
Kreimer, Renormalization in quantum field theory and the
Riemann–Hilbert problem I: the Hopf algebra structure of
graphs and the main theorem arXiv:hep-th/9912092 |
| 9 |
A Connes, D
Kreimer, Renormalization in quantum field theory and the
Riemann–Hilbert problem II: the β–function,
diffeomorphisms and the renormalization group arXiv:hep-th/9912092 |
| 10 |
A Connes, M
Marcolli, From physics to number theory via
noncommutative geometry II: renormalization, the
Riemann–Hilbert correspondence, and motivic Galois
theory arXiv:hep-th/0411114 |
| 11 |
C Consani, Double complexes
and Euler L–factors, Compositio Math. 111 (1998)
323–358 MR1617133 |
| 12 |
P Deligne, Le
groupe fondamental de la droite projective moins trois
points, from: "Galois groups over Q (Berkeley, CA, 1987)",
Math. Sci. Res. Inst. Publ. 16, Springer (1989) 79–297
MR1012168 |
| 13 |
P Deligne,
Catégories tannakiennes, from: "The Grothendieck
Festschrift, Vol. II", Progr. Math. 87, Birkhäuser (1990)
111–195 MR1106898 |
| 14 |
P Deligne, A
Goncharov, Groupes fondementaux motiviques de Tate
mixte arXiv:math.NT/0302267 |
| 15 |
H Furusho, p–adic
multiple zeta values. I. p–adic multiple polylogarithms
and the p–adic KZ equation, Invent. Math. 155
(2004) 253–286 MR2031428 |
| 16 |
P Goerss, M
Hopkins,
Moduli spaces for structured ring spectra, Hopf
preprint. |
| 17 |
A Grothendieck,
Groupes de monodromie en géométrie algébrique
I (SGA 7 I), Lecture Notes in Mathematics 288, Springer
(1972) MR0354656 |
| 18 |
A Grothendieck,
Groupes de monodromie en géométrie algébrique
II (SGA 7 II), Lecture Notes in Mathematics 340, Springer
(1973) MR0354657 |
| 19 |
A Grothendieck,
Revêtements étales et groupe fondamental (SGA
1), Documents Mathématiques (Paris) 3,
Société Mathématique de France (2003) MR2017446 |
| 20 |
R Hain, Lectures on the
Hodge–de Rham theory of the fundamental group of
P1−0,1∞ |
| 21 |
M Hazewinkel,
The
algebra of quasi-symmetric functions is free over the
integers, Adv. Math. 164 (2001) 283–300 MR1878283 |
| 22 |
M Hazewinkel,
Symmetric
functions, noncommutative symmetric functions and
quasisymmetric functions. II, Acta Appl. Math. 85
(2005) 319–340 MR2128927 |
| 23 |
M E Hoffman,
The
algebra of multiple harmonic series, J. Algebra 194
(1997) 477–495 MR1467164 |
| 24 |
M J Hopkins,
Global methods in homotopy theory, from: "Homotopy
theory (Durham, 1985)", London Math. Soc. Lecture Note Ser.
117, Cambridge Univ. Press (1987) 73–96 MR932260 |
| 25 |
M J Hopkins, B
Gross, The rigid analytic period mapping,
Lubin–Tate space, and stable homotopy theory arXiv:math.AT/9401220 |
| 26 |
M Hovey, J H
Palmieri, The structure of the Bousfield lattice,
from: "Homotopy invariant algebraic structures (Baltimore, MD,
1998)", Contemp. Math. 239, Amer. Math. Soc. (1999)
175–196 MR1718080 |
| 27 |
M Hovey, J H
Palmieri, N P Strickland, Axiomatic stable
homotopy theory, Mem. Amer. Math. Soc. 128 (1997) MR1388895 |
| 28 |
M Hovey, N P
Strickland, Morava K–theories and
localisation, Mem. Amer. Math. Soc. 139 (1999) MR1601906 |
| 29 |
M M Kapranov,
Analogies between the Langlands correspondence and
topological quantum field theory, from: "Functional
analysis on the eve of the 21st century, Vol. 1 (New Brunswick,
NJ, 1993)", Progr. Math. 131, Birkhäuser (1995)
119–151 MR1373001 |
| 30 |
M Kontsevich,
Operads and motives in deformation quantization arXiv:math.QA/990405 |
| 31 |
H Krause,
Cohomological quotients and smashing localizations
arXiv:math.RA/0308291 |
| 32 |
S Lichtenbaum,
The
Weil-étale topology on schemes over finite fields,
Compos. Math. 141 (2005) 689–702 MR2135283 |
| 33 |
J Morava, The
motivic Thom isomorphism arXiv:math.AT/0306151 |
| 34 |
J Morava, The Weil
group as automorphisms of the Lubin–Tate group, from:
"Journées de Géométrie Algébrique de Rennes
(Rennes, 1978), Vol. I", Astérisque 63, Soc. Math. France
(1979) 169–177 MR563465 |
| 35 |
J Morava, Some Weil
group representations motivated by algebraic topology,
from: "Elliptic curves and modular forms in algebraic topology
(Princeton, NJ, 1986)", Lecture Notes in Math. 1326, Springer
(1988) 94–106 MR970283 |
| 36 |
A Neeman, The chromatic
tower for D(R), Topology 31 (1992) 519–532
MR1174255 |
| 37 |
J Rognes, Galois
extensions of structured ring spectra arXiv:math.AT/0502183 |
| 38 |
J P Serre,
Local class field theory, from: "Algebraic Number Theory
(Proc. Instructional Conf., Brighton, 1965)", Thompson,
Washington, D.C. (1967) 128–161 MR0220701 |
| 39 |
J P Serre,
Cohomologie galoisienne, Lecture Notes in Mathematics 5,
Springer (1994) MR1324577 |
| 40 |
D Sullivan,
Geometric topology. Part I, Massachusetts Institute of
Technology, Cambridge, Mass. (1971) MR0494074 |
| 41 |
J Tate, Number
theoretic background, from: "Automorphic forms,
representations and L–functions (Proc. Sympos. Pure
Math., Oregon State Univ., Corvallis, Ore., 1977), Part 2",
Proc. Sympos. Pure Math., XXXIII, Amer. Math. Soc. (1979)
3–26 MR546607 |
| 42 |
B Toen, Vers une
interprétation galoisienne de la théorie de
l'homotopie, Cah. Topol. Géom. Différ.
Catég. 43 (2002) 257–312 MR1949660 |
| 43 |
T Torii,
On degeneration of one-dimensional formal group laws and
applications to stable homotopy theory, Amer. J. Math.
125 (2003) 1037–1077 MR2004428 |
| 44 |
V Voevodsky,
Triangulated categories of motives over a field, from:
"Cycles, transfers, and motivic homology theories", Ann. of
Math. Stud. 143, Princeton Univ. Press (2000) 188–238
MR1764202 |
| 45 |
A Weil, Basic
number theory, Springer (1974) MR0427267 |
