Ir al conteni
d
o
B
uscar
R
evistas
T
esis
Libr
o
antiguo
Co
n
gresos
A
u
tores
Ayuda
Cambiar idioma
Idioma
català
Deutsch
English
español
euskara
français
galego
italiano
português
română
Cambiar
Zeta functions of regular arithmetic schemes at s=0
Autores:
Baptiste Morin
Localización:
Duke Mathematical Journal
,
ISSN
0012-7094,
Vol. 163, Nº. 7, 2014
,
págs.
1263-1336
Idioma:
inglés
DOI
:
10.1215/00127094-2681387
Texto completo no disponible
(Saber más ...)
Referencias bibliográficas
D. Benois and T. Nguyen Quang Do, Les nombres de Tamagawa locaux et la conjecture de Bloch et Kato pour les motifs $\mathbb{Q}(m)$ sur un...
S. Bloch, “Algebraic cycles and the Beilinson conjectures” in The Lefschetz Centennial Conference, Part I (Mexico City, 1984), Contemp. Math....
A. Borel, Stable real cohomology of arithmetic groups, Ann. Sci. Éc. Norm. Supér. (4) 7 (1974), 235–272.
P. Brosnan, On motivic decompositions arising from the method of Białynicki-Birula, Invent. Math. 161 (2005), 91–111.
J. I. Burgos Gil, Semipurity of tempered Deligne cohomology, Collect. Math. 59 (2008), 79–102.
J. I. Burgos Gil, J. Feliu, and Y. Takeda, On Goncharov’s regulator and higher arithmetic chow groups, Int. Math. Res. Not. IMRN 2011, no....
D. Burns, Perfecting the nearly perfect, Pure Appl. Math. Q. 4 (2008), 1041–1058.
D. Burns and M. Flach, On Galois structure invariants associated to Tate motives, Amer. J. Math. 120 (1998), 1343–1397.
P. Deligne, La conjecture de Weil. I, Inst. Hautes Études Sci. Publ. Math. 43 (1974), 273–307.
C. Deninger, “Analogies between analysis on foliated spaces and arithmetic geometry” in Groups and Analysis, London Math. Soc. Lecture Note...
M. Flach, “The equivariant Tamagawa number conjecture: a survey” with an appendix by C. Greither in Stark’s Conjectures: Recent Work and New...
M. Flach, Cohomology of topological groups with applications to the Weil group, Compos. Math. 144 (2008), 633–656.
M. Flach and B. Morin, On the Weil-étale topos of regular arithmetic schemes, Doc. Math. 17 (2012), 313–399.
J.-M. Fontaine, Valeurs spéciales des fonctions L des motifs, Astérisque 206 (1992), 205–249, Séminaire Bourbaki 1991/1992, no. 751.
J.-M. Fontaine and B. Perrin-Riou, “Autour des conjectures de Bloch et Kato: cohomologie galoisienne et valeurs de fonctions L” in Motives...
T. Geisser, Motivic cohomology over Dedekind rings, Math. Z. 248 (2004), 773–794.
T. Geisser, Weil-étale cohomology over finite fields, Math. Ann. 330 (2004), 665–692.
T. Geisser, “Motivic cohomology, K-theory and topological cyclic homology” in Handbook of K-Theory I, Springer, Berlin, 2005, 193–234.
T. Geisser, Duality via cycle complexes, Ann. of Math. (2) 172 (2010), 1095–1126.
T. Geisser and M. Levine, The K-theory of fields in characteristic $p$, Invent. Math. 139 (2000), 459–493.
T. Geisser, The Bloch-Kato conjecture and a theorem of Suslin-Voevodsky, J. Reine Angew. Math. 530 (2001), 55–103.
A. B. Goncharov, Polylogarithms, regulators, and Arakelov motivic complexes, J. Amer. Math. Soc. 18 (2005), 1–60.
A. Grothendieck, M. Artin, and J. L. Verdier, Théorie des topos et cohomologie étale des schémas, I, Séminaire de Géométrie Algébrique du...
A. Holmstrom and J. Scholbach, Arakelov motivic cohomology I, to appear in J. Algebraic Geom., preprint, arXiv:1012.2523v3 [math.NT].
B. Kahn, Équivalences rationnelle et numérique sur certaines variétés de type abélien sur un corps fini, Ann. Sci. Éc. Norm. Supér. (4) 36...
B. Kahn, “Algebraic K-theory, algebraic cycles and arithmetic geometry” in Handbook of K-Theory, I, Springer, Berlin, 2005, 351–428.
K. Kato and S. Saito, “Global class field theory of arithmetic schemes” in Applications of Algebraic K-Theory to Algebraic Geometry and Number...
F. F. Knudsen and D. Mumford, The projectivity of the moduli space of stable curves. I. Preliminaries on “det” and “Div,” Math. Scand. 39...
M. Kolster and J. W. Sands, Annihilation of motivic cohomology groups in cyclic 2-extensions, Ann. Sci. Math. Québec 32 (2008), 175–187.
M. Levine, Techniques of localization in the theory of algebraic cycles, J. Algebraic Geom. 10 (2001), 299–363.
M. Levine, K-theory and motivic cohomology of schemes, preprint, 1999.
S. Lichtenbaum, “Values of zeta-functions, étale cohomology, and algebraic K-theory” in Algebraic K-theory, II: “Classical” Algebraic K-Theory...
S. Lichtenbaum, “Values of zeta-functions at nonnegative integers” in Number Theory (Noordwijkerhout, 1983), Lecture Notes in Math. 1068,...
S. Lichtenbaum, The Weil-étale topology on schemes over finite fields, Compos. Math. 141 (2005), 689–702.
S. Lichtenbaum, The Weil-étale topology for number rings, Ann. of Math. (2) 170 (2009), 657–683.
Q. Liu, Algebraic Geometry and Arithmetic Curves, Oxf. Grad. Texts Math. 6, Oxford Univ. Press, Oxford, 2002.
J. S. Milne, Arithmetic Duality Theorems, Perspect. Math. 1, Academic Press, Boston, 1986.
B. Morin, On the Weil-étale cohomology of number fields, Trans. Amer. Math. Soc. 363 (2011), no. 9, 4877–4927.
B. Morin, The Weil-étale fundamental group of a number field II, Selecta Math. (N.S.) 17 (2011), 67–137.
J. Nekovář, “Beilinson’s conjectures” in Motives (Seattle, Wash., 1991), Proc. Sympos. Pure Math. 55, Amer. Math. Soc., Providence, 1994,...
J. Rognes and C. Weibel, Two-primary algebraic K-theory of rings of integers in number fields, with Appendix A by M. Kolster, J. Amer. Math....
C. Soulé, K-théorie des anneaux d’entiers de corps de nombres et cohomologie étale, Invent. Math. 55 (1979), 251–295.
C. Soulé, Groupes de Chow et K-théorie de variétés sur un corps fini, Math. Ann. 268 (1984), 317–345.
C. Soulé, “K-théorie et zéros aux points entiers de fonctions zêta” in Proceedings of the International Congress of Mathematicians, Vol. 1,...
R. G. Swan, A new method in fixed point theory, Comment. Math. Helv. 34 (1960), 1–16.
J.-L. Verdier, Des catégories dérivées des catégories abéliennes, Astérisque 239, Soc. Math. France, Paris, 1996.
V. Voevodsky, On motivic cohomology with $\mathbb{Z}/l$-coefficients, Ann. of Math. (2) 174 (2011), 401–438.
C. Weibel, “Algebraic K-theory of rings of integers in local and global fields” in Handbook of K-Theory, I, Springer, Berlin, 139–190.
G. Wiesend, Class field theory for arithmetic schemes, Math. Z. 256 (2007), 717–729.
Acceso de usuarios registrados
Identificarse
¿Olvidó su contraseña?
¿Es nuevo?
Regístrese
Ventajas de registrarse
Mi Documat
S
elección
Opciones de artículo
Seleccionado
Opciones de compartir
Opciones de entorno
Sugerencia / Errata
©
2008-2026
Fundación Dialnet
· Todos los derechos reservados
Accesibilidad
Aviso Legal
Coordinado por:
I
nicio
B
uscar
R
evistas
T
esis
Libr
o
antiguo
A
u
tores
Ayuda
R
e
gistrarse
¿En qué podemos ayudarle?
×
Buscar en la ayuda
Buscar